<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-4742853419176695722</id><updated>2012-01-04T13:02:10.104-08:00</updated><category term='http://www.bhttp://www.blogger.com/img/blank.giflogger.com/img/blank.gif'/><title type='text'>resumé des cours de sciences de l'ingenieur baccalauréat électrique</title><subtitle type='html'>résumes des cours de science de l'ingenieur pour 
baccalauréat science et techniques d’électricité STI
résume des moteurs électriques alternateur schéma de liaison a la terre production d’énergie électrique bac STE moteur asynchrone moteur a courant continu le réseau national d'électricité les loi d électricité
grafcet automate programmable capteurs sciences de ingénieur</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>13</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-751389657211989670</id><published>2011-11-07T01:56:00.000-08:00</published><updated>2011-11-08T05:09:10.015-08:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='http://www.bhttp://www.blogger.com/img/blank.giflogger.com/img/blank.gif'/><title type='text'>résumes des cours baccalauréat Sciences et Technologies Electriques</title><content type='html'>&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:worddocument&gt;   &lt;w:view&gt;Normal&lt;/w:View&gt;   &lt;w:zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:hyphenationzone&gt;21&lt;/w:HyphenationZone&gt;   &lt;w:punctuationkerning/&gt;   &lt;w:validateagainstschemas/&gt;   &lt;w:saveifxmlinvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:ignoremixedcontent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:alwaysshowplaceholdertext&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:compatibility&gt;    &lt;w:breakwrappedtables/&gt;    &lt;w:snaptogridincell/&gt;    &lt;w:wraptextwithpunct/&gt;    &lt;w:useasianbreakrules/&gt;    &lt;w:dontgrowautofit/&gt;   &lt;/w:Compatibility&gt;   &lt;w:browserlevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&gt;  &lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:latentstyles deflockedstate="false" latentstylecount="156"&gt;  &lt;/w:LatentStyles&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt; &lt;style&gt;  /* Style Definitions */  table.MsoNormalTable  {mso-style-name:"Tableau Normal";  mso-tstyle-rowband-size:0;  mso-tstyle-colband-size:0;  mso-style-noshow:yes;  mso-style-parent:"";  mso-padding-alt:0cm 5.4pt 0cm 5.4pt;  mso-para-margin:0cm;  mso-para-margin-bottom:.0001pt;  mso-pagination:widow-orphan;  font-size:10.0pt;  font-family:"Times New Roman";  mso-ansi-language:#0400;  mso-fareast-language:#0400;  mso-bidi-language:#0400;} &lt;/style&gt; &lt;![endif]--&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/11/londuleur.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;l'onduleur&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/11/la-difference-entre-moteur-synchrone-et.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;La différence entre moteur synchrone et asynchrone&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/11/resume-facile-dun-hacheur.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;résume facile d'un Hacheur&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/11/le-thyristor.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;le Thyristor&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/resume-de-la-puissance-en-regime.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;résumé de la puissance en régime triphasé&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/loi-delectricitetheoreme-de-millman.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;loi d'électricité:Théorème de Millman résumé&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/loi-delectricitediviseur-de-courant-et.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;Le diviseur de courant&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/loi-delectricitediviseur-de-courant-et.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;Le diviseur de tension&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/resume-des-lois-delectricite.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;résume des lois d’électricité&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/les-microcontroleurs-pic-16f84-de.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;Les microcontrôleurs PIC 16f84 de Microchip&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/resume-du-schema-de-liaison-la-terre.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;résumé du schéma de liaison à la terre SLT&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/lalternateur.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;l'alternateur cours résumé&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:130%;"&gt;&lt;a href="http://bac-ste.blogspot.com/2011/08/resume-du-systeme-triphase.html"&gt;&lt;span style="Book Antiqua&amp;quot;font-family:&amp;quot;;" &gt;résumé du système triphasé&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-751389657211989670?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/751389657211989670/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/11/resumes-des-cours-baccalaureat-sciences.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/751389657211989670'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/751389657211989670'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/11/resumes-des-cours-baccalaureat-sciences.html' title='résumes des cours baccalauréat Sciences et Technologies Electriques'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-2128776691473937484</id><published>2011-11-04T12:11:00.000-07:00</published><updated>2011-11-04T12:22:36.775-07:00</updated><title type='text'>l'onduleur</title><content type='html'>&lt;span style="font-weight: bold;"&gt;l'onduleur&lt;/span&gt; est un convertisseur continu/alternatif, il permet de délivrer des tensions et des courants alternatifs à partir d'une source d'énergie électrique continue. C'est la fonction inverse d'un redresseur.&lt;br /&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;fonctionnement d'un onduleur:&lt;/span&gt;&lt;br /&gt;&lt;p&gt;Les onduleurs sont des structures en pont constituées le plus souvent d'interrupteurs électroniques tels que les IGBT, des transistors de puissance ou thyristors. Par un jeu de commutations commandées de manière appropriée (généralement une modulation de largeur d'impulsion), on module la source afin d'obtenir un signal alternatif de fréquence désirée.&lt;br /&gt;&lt;/p&gt; &lt;p&gt;On retrouve des onduleurs de tension et des onduleurs de courant&lt;/p&gt; &lt;p&gt;On distingue habituellement deux types d'onduleurs : &lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/p&gt;&lt;p&gt;&lt;b&gt;a) les onduleurs autonomes:&lt;/b&gt;&lt;/p&gt;&lt;p&gt;Un onduleur autonome délivre une tension avec une fréquence soit fixe,  soit ajustable par l'utilisateur. Il n'a pas besoin de réseau électrique  pour fonctionner. Par exemple un convertisseur de voyage que l'on  branche sur la prise allume-cigare d'une voiture pour convertir le 12 V  continu en 230 V alternatif 50 Hz ;&lt;/p&gt;&lt;p&gt;&lt;span style="font-weight: bold;"&gt; b)les&lt;/span&gt; &lt;b&gt;onduleurs non autonomes&lt;/b&gt;:&lt;/p&gt;&lt;p&gt;n onduleur non autonome est un montage redresseur tout thyristors (pont de Graëtz)  qui, en commutation naturelle assistée par le réseau auquel il est  raccordé, permet un fonctionnement en onduleur (par exemple par  récupération de l'énergie lors des périodes de freinage dans les  entraînements à moteurs électriques). À la base du développement des  entraînements statiques à vitesse variable pour moteurs à courant  continu et alternatif, cycloconvertisseurs, onduleurs de courant pour machines synchrones et asynchrones, jusqu'à des puissances de plusieurs MW, ce type de montage est progressivement supplanté, au profit de convertisseurs à IGBT ou GTO.&lt;/p&gt;&lt;p style="color: rgb(255, 0, 0);"&gt;les application des onduleurs:&lt;/p&gt;&lt;ul&gt;&lt;li&gt;les nombreux dispositifs nécessitant de fonctionner à une fréquence spécifique : &lt;ul&gt;&lt;li&gt;les générateurs d'ultrasons ou d'électricité utilisés dans le domaine médical,&lt;/li&gt;&lt;li&gt;l'alimentation des lampes fluorescentes &lt;i&gt;basse consommation&lt;/i&gt;, ou l'alimentation des lampes dites "à cathode froide" pour le rétro-éclairage des afficheurs à cristaux liquides,&lt;/li&gt;&lt;li&gt;les alimentations de secours, BAES et les alimentations non interruptibles ;&lt;/li&gt;&lt;/ul&gt; &lt;/li&gt;&lt;li&gt;les variateurs de vitesse  des machines alternatives : la tension du réseau est redressée puis un  onduleur fabrique une tension dont la fréquence et la forme sont  réglables ;&lt;/li&gt;&lt;li&gt;les convertisseurs de tension continue/continue à découpage :  la tension continue est d'abord ondulée en haute fréquence (quelques  dizaines ou centaines de kHz) puis appliquée à un transformateur en ferrite et enfin redressée ;&lt;/li&gt;&lt;li&gt;les filtres actifs : pour éliminer des bruits (électriques ou sonores) on produit des contre-bruits à l'aide d'onduleurs ;&lt;/li&gt;&lt;li&gt;dans le domaine de la soudure à l'arc les onduleurs sont souvent appelés &lt;i&gt;inverters&lt;/i&gt;,  suivant la terminologie anglo-saxonne. Les onduleurs dans les postes à  l'arc vont générer un courant alternatif monophasé à moyenne fréquence  (entre 5 et 20 kHz), ce qui permet d'utiliser des transformateurs  élévateurs de courant nettement plus petits et légers que ceux employés  traditionnellement à la fréquence du réseau, soit 50 ou 60 hertz-Hz.  Ces machines se caractérisent par un rapport poids / puissance faible,  un déphasage (cosinus phi) très faible et une bonne adéquation en milieu  hostile (conditions de chantier, alimentation fluctuante par groupe  électrogène, basses ou hautes températures, etc.) .&lt;br /&gt;&lt;/li&gt;&lt;/ul&gt;&lt;br /&gt;&lt;p&gt;&lt;a href="http://3.bp.blogspot.com/-v6nHIWiGFhs/TrQ7V6DZc_I/AAAAAAAAAkw/JIrhwNKjd-E/s1600/onduleur%2Bbac%2Bste%2Bresum%25C3%25A9.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 240px;" src="http://3.bp.blogspot.com/-v6nHIWiGFhs/TrQ7V6DZc_I/AAAAAAAAAkw/JIrhwNKjd-E/s320/onduleur%2Bbac%2Bste%2Bresum%25C3%25A9.jpg" alt="" id="BLOGGER_PHOTO_ID_5671223078313096178" border="0" /&gt;&lt;/a&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-2128776691473937484?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/2128776691473937484/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/11/londuleur.html#comment-form' title='1 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/2128776691473937484'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/2128776691473937484'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/11/londuleur.html' title='l&apos;onduleur'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-v6nHIWiGFhs/TrQ7V6DZc_I/AAAAAAAAAkw/JIrhwNKjd-E/s72-c/onduleur%2Bbac%2Bste%2Bresum%25C3%25A9.jpg' height='72' width='72'/><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-7611747481761200193</id><published>2011-11-03T04:14:00.000-07:00</published><updated>2011-11-03T05:12:34.374-07:00</updated><title type='text'>La différence entre moteur synchrone et asynchrone</title><content type='html'>les points de différences les plus importantes entre un moteur &lt;span style="font-weight: bold;"&gt;synchrone &lt;/span&gt;et un moteur asynchrone sont:&lt;br /&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;a)&lt;/span&gt; le rotor d'un moteur synchrone est constitué d'un aimant permanent alimenté par un courant continu,et le rotor d'un moteur asynchrone est un cylindre en matériau ferromagnétique fixé au stator par des paliers.  Il comporte un enroulement constitué de conducteurs en court-circuit  parcourus par des courants induits par le champ magnétique créé par les  courants statoriques. C'est la principale différence avec une machine synchrone, laquelle a un rotor avec un champ magnétique provenant d'aimants permanents ou de bobines alimentées en courant continu.&lt;br /&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 102, 102);"&gt;b)&lt;/span&gt; la vitesse de rotation de l'arbre  d'un moteur  et égale a la vitesse du champ tournant (pas de glissement),et pour un moteur asynchrone le glissement n'est pas nul et on a :&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-mRPoqv_h1co/TrKE0Fo12oI/AAAAAAAAAkY/L5nDiQ8xscU/s1600/La%2Bdiff%25C3%25A9rence%2Bentre%2Bmoteur%2Bsynchrone%2Bet%2Basynchrone.png"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 95px; height: 39px;" src="http://2.bp.blogspot.com/-mRPoqv_h1co/TrKE0Fo12oI/AAAAAAAAAkY/L5nDiQ8xscU/s320/La%2Bdiff%25C3%25A9rence%2Bentre%2Bmoteur%2Bsynchrone%2Bet%2Basynchrone.png" alt="" id="BLOGGER_PHOTO_ID_5670740911214418562" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: left;"&gt;&lt;span style="color: rgb(255, 102, 102);"&gt;c)&lt;/span&gt; le moteur synchrone peut jouer le rôle d'un compensateur  d’énergie réactive (Q ) .&lt;br /&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;d)&lt;/span&gt; lorsqu’il est chargé le moteur asynchrone absorbe de courant supérieur au courant nominal ainsi que le moteur synchrone se décroche lorsque le couple dépasse une certaine limite.&lt;br /&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;e)&lt;/span&gt;  au niveau de démarrage le moteur synchrone nécessite  un système de démarrage&lt;br /&gt;&lt;br /&gt;&lt;span style="color: rgb(255, 0, 0);"&gt;f)&lt;/span&gt; le moteur asynchrone et le plus utilisé dans l'industrie ( coût de fabrication, maintenance, variation de vitesse .....).&lt;br /&gt;&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-YQt20_Kkkkw/TrKFIDpClcI/AAAAAAAAAkk/dQEqQY0fAkI/s1600/Machine_asynchrone_8_kW%2Bbac%2Bste.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 200px;" src="http://3.bp.blogspot.com/-YQt20_Kkkkw/TrKFIDpClcI/AAAAAAAAAkk/dQEqQY0fAkI/s320/Machine_asynchrone_8_kW%2Bbac%2Bste.jpg" alt="" id="BLOGGER_PHOTO_ID_5670741254275765698" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-7611747481761200193?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/7611747481761200193/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/11/la-difference-entre-moteur-synchrone-et.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/7611747481761200193'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/7611747481761200193'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/11/la-difference-entre-moteur-synchrone-et.html' title='La différence entre moteur synchrone et asynchrone'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-mRPoqv_h1co/TrKE0Fo12oI/AAAAAAAAAkY/L5nDiQ8xscU/s72-c/La%2Bdiff%25C3%25A9rence%2Bentre%2Bmoteur%2Bsynchrone%2Bet%2Basynchrone.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-4530104711158987466</id><published>2011-11-02T04:00:00.000-07:00</published><updated>2011-11-02T04:24:29.567-07:00</updated><title type='text'>résume facile d'un Hacheur</title><content type='html'>&lt;span style="font-weight: bold;"&gt;dentition d'un hacheur&lt;/span&gt;: c'un dispositif de l'électronique de puissance  mettant en œuvre un ou plusieurs interrupteurs commandés et qui permet  de modifier la valeur de la tension d'une source de tension continue  avec un rendement élevé. Le découpage se fait à une fréquence élevée. C'est l'analogue, pour les sources de tensions continues, du transformateur utilisé en régime alternatif.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-fC2iwSxWwHY/TrEltO5OuYI/AAAAAAAAAkA/i5smDVmSfj0/s1600/Hacheur_s%25C3%25A9rie%2Bbac%2Bste.PNG"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 280px; height: 320px;" src="http://2.bp.blogspot.com/-fC2iwSxWwHY/TrEltO5OuYI/AAAAAAAAAkA/i5smDVmSfj0/s320/Hacheur_s%25C3%25A9rie%2Bbac%2Bste.PNG" alt="" id="BLOGGER_PHOTO_ID_5670354864858642818" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;p&gt;Si la tension délivrée en sortie est inférieure à la tension appliquée en entrée, le hacheur est dit &lt;b&gt;dévolteur&lt;/b&gt;. Dans le cas contraire, il est dit &lt;b&gt;survolteur&lt;/b&gt;. Il existe des hacheurs capables de travailler des deux manières&lt;br /&gt;&lt;/p&gt;&lt;p&gt;le rapport cyclique est défini par:&lt;br /&gt;&lt;/p&gt;&lt;div align="center"&gt; &lt;p&gt;&lt;img class="tex" alt="\alpha = \frac{t_1}{T}" src="http://upload.wikimedia.org/wikipedia/fr/math/0/5/3/05350cf58227d3aca87c15c1054c9daa.png" /&gt;&lt;/p&gt;&lt;p&gt;                 avec      t1: le temps à l'état haut dans une période&lt;span class="texhtml" dir="ltr"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;&lt;span class="texhtml" dir="ltr"&gt;                                                                                                                        et Τ: la &lt;/span&gt; période.&lt;/p&gt;&lt;p style="text-align: left;"&gt;&lt;a href="http://2.bp.blogspot.com/-3YxgBKKVLkM/TrEne4H3F8I/AAAAAAAAAkM/MOGAEgOoZqw/s1600/Hacheur_s%25C3%25A9rie%2Bbac%2Bste.PNG"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 267px;" src="http://2.bp.blogspot.com/-3YxgBKKVLkM/TrEne4H3F8I/AAAAAAAAAkM/MOGAEgOoZqw/s320/Hacheur_s%25C3%25A9rie%2Bbac%2Bste.PNG" alt="" id="BLOGGER_PHOTO_ID_5670356817251080130" border="0" /&gt;&lt;/a&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="text-align: left;"&gt;le hacheur est utilisé pour générer une tension continue réglable en modifiant la valeur moyenne de la tension d'entrée.est par la suite il permet de varier la vitesse de rotation d'un moteur à courant continu (asservissement ou régulation) . &lt;br /&gt;&lt;/p&gt; &lt;/div&gt;&lt;p&gt; &lt;/p&gt; &lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-4530104711158987466?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/4530104711158987466/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/11/resume-facile-dun-hacheur.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/4530104711158987466'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/4530104711158987466'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/11/resume-facile-dun-hacheur.html' title='résume facile d&apos;un Hacheur'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-fC2iwSxWwHY/TrEltO5OuYI/AAAAAAAAAkA/i5smDVmSfj0/s72-c/Hacheur_s%25C3%25A9rie%2Bbac%2Bste.PNG' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-4101625901845592524</id><published>2011-11-01T03:04:00.000-07:00</published><updated>2011-11-01T03:27:50.947-07:00</updated><title type='text'>le Thyristor</title><content type='html'>Le &lt;b&gt;thyristor&lt;/b&gt; est un interrupteur électronique semi-conducteur  qui peut être commandé à l'allumage, par la gâchette (G), pour que le thyristor  soit passant ( comme un interrupteur  fermé ) il faut que :&lt;br /&gt;&lt;dl&gt;&lt;dd&gt; a) la tension &lt;i&gt;V&lt;sub&gt;ak&lt;/sub&gt;&lt;/i&gt; &amp;gt; est supérieure a la tension de seuil (quelques Volts),&lt;/dd&gt;&lt;dd&gt;b) injection d'un courant &lt;i&gt;I&lt;sub&gt;g&lt;/sub&gt;&lt;/i&gt; &lt;b&gt;positif&lt;/b&gt; sur la gâchette.&lt;br /&gt;&lt;/dd&gt;&lt;/dl&gt;et dans ce cas il est schématisé par un fil conducteur;par contre si  de condition a et b est non réalisée le thyristor est bloqué ( circuit ouvert ).&lt;br /&gt;&lt;br /&gt;le schéma de thyristor est:&lt;a onblur="try {parent.deselectBloggerImageGracefully();} catch(e) {}" href="http://4.bp.blogspot.com/-td-_HYgImKY/Tq_E03wbQJI/AAAAAAAAAj0/SWa2fR9fhuk/s1600/bac%2Bste%2Bthyristor.gif"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 236px; height: 236px;" src="http://4.bp.blogspot.com/-td-_HYgImKY/Tq_E03wbQJI/AAAAAAAAAj0/SWa2fR9fhuk/s320/bac%2Bste%2Bthyristor.gif" alt="" id="BLOGGER_PHOTO_ID_5669966868482048146" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;Le &lt;b&gt;thyristor&lt;/b&gt;  est un composant électroniquetransistors&lt;a href="http://fr.wikipedia.org/wiki/Semi-conducteur" title="Semi-conducteur"&gt;&lt;/a&gt; composé de quatre couches de &lt;a href="http://fr.wikipedia.org/wiki/Silicium" title="Silicium"&gt;&lt;/a&gt; transistors dopées alternativement positivement et négativement. Dans sa structure en couches P-N-P-N le &lt;b&gt;thyristor&lt;/b&gt; peut être modélisé par deux &lt;a href="http://fr.wikipedia.org/wiki/Transistor" title="Transistor"&gt;&lt;/a&gt;transistors PNP et NPN.&lt;br /&gt;&lt;br /&gt;ces composants sont adaptés pour le pilotage des étages de convertisseurs statiques d'énergie tels que redresseurs pilotés ou &lt;a href="http://fr.wikipedia.org/wiki/Onduleur" title="Onduleur"&gt;&lt;/a&gt;onduleurs. &lt;p&gt;Les thyristors tiennent donc une place importante dans les applications de puissance de l'avionique, du ferroviaire, de l'automobile, du réseau électrique, etc.&lt;/p&gt;&lt;p&gt;&lt;br /&gt;&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-4101625901845592524?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/4101625901845592524/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/11/le-thyristor.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/4101625901845592524'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/4101625901845592524'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/11/le-thyristor.html' title='le Thyristor'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-td-_HYgImKY/Tq_E03wbQJI/AAAAAAAAAj0/SWa2fR9fhuk/s72-c/bac%2Bste%2Bthyristor.gif' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-5415618165849593016</id><published>2011-08-03T04:49:00.000-07:00</published><updated>2011-08-03T05:35:08.049-07:00</updated><title type='text'>résumé de la puissance en régime triphasé</title><content type='html'>pour calculer la puissance total consommer par une installation électrique qui comporte plusieurs récepteurs de facteur de puissance différents  on utilise une méthode dite de &lt;span style="font-weight: bold;"&gt;Boucherot&lt;br /&gt;&lt;/span&gt;l'utilité de&lt;span style="font-weight: bold;"&gt; &lt;/span&gt;cette méthode est de calculer la puissance totale consommée (la puissance qu'on paie) ,le courant totale absorbé par l'installation , ainsi que le facteur de puissance de l'installation.&lt;br /&gt;&lt;br /&gt;comment faire pour calculer la puissance totale d'une installation?&lt;br /&gt;on calcule la puissance active P et la puissance réactive Q  consommé par chaque récepteur sachant que P est on W (Watt) et Q en VAR (Volt Ampère Réactive ) et la puissance totale active sera la somme des puissances actives des récepteurs et la puissance réactive totale est la somme des puissance réactives des récepteurs de l'installation.      &lt;br /&gt;&lt;br /&gt;en résumé on a : &lt;img style="width: 77px; height: 18px;" class="tex" alt=" P_T = \Sigma P_i \," src="http://upload.wikimedia.org/math/b/f/8/bf87f3bf1aec00edabe69aaba962bb8f.png" /&gt;                  et &lt;img style="width: 73px; height: 16px;" class="tex" alt=" Q_T = \Sigma Q_i \," src="http://upload.wikimedia.org/math/4/a/4/4a443f27bcd76f9edb7a3ed3e8fe4e18.png" /&gt;&lt;br /&gt;&lt;br /&gt;la puissance apparente totale de l'installation est donc :  &lt;img style="width: 122px; height: 22px;" class="tex" alt=" S_T = \sqrt {P_T^2 + Q_T^2} \," src="http://upload.wikimedia.org/math/6/3/8/638c4854246f0e52a029afb0ce5838e8.png" /&gt;,&lt;br /&gt;d’où l’intensité totale &lt;img style="width: 55px; height: 31px;" class="tex" alt=" I_T = \frac{S_T}{U} \," src="http://upload.wikimedia.org/math/e/d/7/ed7454f2725e03a4421e2887dd901df0.png" /&gt;   avec S est en VA (Volt Ampère )&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;la puissance en régime sinusoïdale monophasé &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;ul&gt;&lt;li&gt;La puissance active est soit connue, indiquée par la plaque signalétique du récepteur, soit obtenue à l'aide de la relation :&lt;/li&gt;&lt;/ul&gt; &lt;dl&gt;&lt;dd&gt;&lt;img class="tex" alt=" P = U \cdot I \cdot \cos \varphi \," src="http://upload.wikimedia.org/math/c/1/f/c1fa6eb4afe1d1f91fd703853fbcefb8.png" /&gt;&lt;br /&gt;&lt;/dd&gt;&lt;/dl&gt; &lt;p&gt;D'autre part, on utilise les définitions des intermédiaires de calculs suivantes :&lt;/p&gt; &lt;ul&gt;&lt;li&gt;La puissance apparente : &lt;img class="tex" alt=" S = U \cdot I \," src="http://upload.wikimedia.org/math/f/2/b/f2bb2977087bb5a7a79c1059f41c3931.png" /&gt;,&lt;/li&gt;&lt;li&gt;La puissance réactive : &lt;img class="tex" alt=" Q = U\cdot I \cdot \sin \varphi \," src="http://upload.wikimedia.org/math/d/2/8/d28a7e42f6e6623b71f50704bfcbd59f.png" /&gt;,&lt;/li&gt;&lt;/ul&gt; &lt;p&gt;puis on applique la méthode ci-dessus.&lt;/p&gt; &lt;p&gt;On peut, au cours des calculs, utiliser les relations suivantes :&lt;/p&gt; &lt;ul&gt;&lt;li&gt;&lt;img class="tex" alt=" P = S \cdot \cos \varphi \," src="http://upload.wikimedia.org/math/1/7/4/1749fc830cda8c30bea741c7019c645a.png" /&gt;,&lt;/li&gt;&lt;li&gt;&lt;img class="tex" alt=" Q = S\cdot \sin \varphi \," src="http://upload.wikimedia.org/math/7/5/6/756e7445f352239799cc6c3b9ecaf5e3.png" /&gt;,&lt;/li&gt;&lt;li&gt;&lt;img class="tex" alt=" S^2 = P^2 + Q^2 \," src="http://upload.wikimedia.org/math/6/3/a/63afa3c430f34bab34fb7808abfba52a.png" /&gt;&lt;/li&gt;&lt;li&gt;&lt;img class="tex" alt=" \tan \varphi = \frac{Q}{P}  \," src="http://upload.wikimedia.org/math/b/4/f/b4f30be2736232eb37a4313e35f60810.png" /&gt;&lt;/li&gt;&lt;/ul&gt;&lt;span style="font-weight: bold;"&gt;La puissance en régime sinusoïdale triphasé:&lt;/span&gt;&lt;br /&gt;&lt;ul&gt;&lt;li&gt;Puissance active: &lt;img class="tex" alt=" P = \sqrt {3} \cdot U \cdot I \cdot cos \varphi \," src="http://upload.wikimedia.org/math/1/3/9/1392b729c3112b2ab2e3f11855da8f00.png" /&gt;&lt;/li&gt;&lt;li&gt;Puissance réactive : &lt;img class="tex" alt=" Q =\sqrt {3} \cdot U\cdot I \cdot sin \varphi \," src="http://upload.wikimedia.org/math/f/3/1/f31b4c723f6f84ec012bf0f4d8ea16f9.png" /&gt;&lt;/li&gt;&lt;li&gt;Puissance apparente : &lt;img class="tex" alt=" S = \sqrt {3} \cdot U \cdot I \," src="http://upload.wikimedia.org/math/6/5/6/65666e7cff994e704e1dcb72fdb32f21.png" /&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-5415618165849593016?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/5415618165849593016/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-de-la-puissance-en-regime.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/5415618165849593016'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/5415618165849593016'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-de-la-puissance-en-regime.html' title='résumé de la puissance en régime triphasé'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-906776892577987677</id><published>2011-08-02T11:25:00.000-07:00</published><updated>2011-08-02T11:30:14.832-07:00</updated><title type='text'>loi d'électricité:Théorème de Millman resumé</title><content type='html'>Le &lt;b&gt;théorème de Millman&lt;/b&gt; est une forme particulière de la loi des nœuds exprimée en termes de potentiel. Il est ainsi nommé en l'honneur de l'électronicien américain Jacob Millman.&lt;br /&gt;&lt;br /&gt;Dans un réseau électrique de branches en parallèle, comprenant chacune  un générateur de tension parfait en série avec un élément linéaire, la  tension aux bornes des branches est égale à la somme des forces  électromotrices respectivement multipliées par l'admittance de la branche, le tout divisé par la somme des admittances.&lt;br /&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;br /&gt;&lt;img 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" 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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Dans le cas particulier d'un réseau électrique composé de résistances :&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;On peut aussi le généraliser avec des générateurs de courants. S'il y a, toujours en parallèle, des courants &lt;span class="texhtml"&gt;&lt;i&gt;I&lt;/i&gt;&lt;sub&gt;&lt;i&gt;k&lt;/i&gt;&lt;/sub&gt;&lt;/span&gt; connus injectés vers le même point M, alors on peut écrire :&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;Avec G, la conductance. On remarque que la présence de générateurs de courants ne modifie pas le dénominateur.&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-906776892577987677?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/906776892577987677/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/loi-delectricitetheoreme-de-millman.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/906776892577987677'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/906776892577987677'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/loi-delectricitetheoreme-de-millman.html' title='loi d&apos;électricité:Théorème de Millman resumé'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-8484025114033427364</id><published>2011-08-02T11:15:00.000-07:00</published><updated>2011-08-02T11:24:51.003-07:00</updated><title type='text'>loi d’électricité:diviseur de courant et tension</title><content type='html'>&lt;span style="font-weight: bold;"&gt;Le &lt;/span&gt;&lt;b&gt;diviseur de courant&lt;/b&gt;&lt;br /&gt;&lt;br /&gt;C' est un montage électronique  simple permettant d'obtenir un courant proportionnel à un autre  courant. Le circuit est constitué de branches parallèles et s'étudie  grâce aux lois de Kirchhoff et notamment à la loi des nœuds.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;Voici un nœud simple et à sa droite la formule correspondant à ce nœud :&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;La démonstration de résultat est la suivante : soit &lt;span class="texhtml"&gt;&lt;i&gt;V&lt;/i&gt;&lt;/span&gt; la tension aux bornes de R1, R2. On a :&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Ainsi en remplaçant V dans la première équation.&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Le diviseur de tension:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;C'est un montage électronique simple qui permet de diviser une tension  d'entrée. Un circuit constitué de deux résistances en série est par  exemple un montage élémentaire qui peut réaliser cette opération. Il est  couramment utilisé pour créer une tension de référence ou comme un  atténuateur de signal à basse fréquence.&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;En utilisant la Loi d'Ohm avec les tensions U et U&lt;sub&gt;2&lt;/sub&gt;, il est possible de déduire la relation entre la tension de sortie U&lt;sub&gt;2&lt;/sub&gt; et la tension d'entrée U :&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-8484025114033427364?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/8484025114033427364/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/loi-delectricitediviseur-de-courant-et.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/8484025114033427364'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/8484025114033427364'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/loi-delectricitediviseur-de-courant-et.html' title='loi d’électricité:diviseur de courant et tension'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-315402880496864399</id><published>2011-08-02T11:00:00.000-07:00</published><updated>2011-08-02T11:14:56.922-07:00</updated><title type='text'>résume des lois  d’électricité</title><content type='html'>&lt;span style="font-weight: bold;"&gt;la loi d'Ohm en courant continu:&lt;/span&gt;&lt;br /&gt;&lt;p style="text-align: center;"&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;/p&gt;&lt;div style="text-align: center;"&gt; &lt;/div&gt;&lt;dl&gt;&lt;dd&gt;&lt;img class="tex" alt="U = R \cdot I \," src="http://upload.wikimedia.org/math/f/3/8/f38b08cc872aa95b884dfc727e5fb4a8.png" /&gt;&lt;/dd&gt;&lt;/dl&gt; &lt;p&gt;&lt;b&gt;On peut en déduire :&lt;/b&gt;&lt;/p&gt;  &lt;ul&gt;&lt;li&gt;&lt;img class="tex" alt="I = \frac U R " src="http://upload.wikimedia.org/math/8/d/1/8d186e3b588d0dcdc03c38a2443e852a.png" /&gt; si 'R' est non nul&lt;/li&gt;&lt;/ul&gt; &lt;ul&gt;&lt;li&gt;&lt;img class="tex" alt="R = \frac U I " src="http://upload.wikimedia.org/math/9/c/5/9c5c4e89e660252cb7410ffbf0e9acf2.png" /&gt; si 'I' est non nul  &lt;/li&gt;&lt;/ul&gt; &lt;p&gt;&lt;span&gt;&lt;span&gt;La résistance s'exprime en ohms (symbole : Ω).&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style="text-align: right;"&gt;&lt;/p&gt;&lt;span style="font-weight: bold;"&gt;la loi d'Ohm en courant alternatif:&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;p&gt;La loi précédente se généralise au cas des courants sinusoïdaux en utilisant les notations complexes. On note &lt;img class="tex" alt="\underline{U}, \underline{I}" src="http://upload.wikimedia.org/math/c/c/b/ccb26d9ee64207369b7d3c61c5395e49.png" /&gt; la tension et le courant complexes. La loi d'Ohm s'écrit alors :&lt;/p&gt; &lt;dl&gt;&lt;dd&gt;&lt;img class="tex" alt="\underline{U}=\underline{Z} \cdot \underline{I}" src="http://upload.wikimedia.org/math/5/d/c/5dcca38126e0eb32049c6d9462fdc6f0.png" /&gt;&lt;/dd&gt;&lt;/dl&gt; &lt;p&gt;Avec &lt;img class="tex" alt="\underline{Z}\," src="http://upload.wikimedia.org/math/c/2/0/c209d9d984788c153504456be78bc809.png" /&gt; : impédance complexe du dipôle considéré, qui peut être constitué de dipôles linéaires (résistances, condensateurs et inductances).&lt;/p&gt;&lt;span style="font-weight: bold;"&gt;Loi des nœuds &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;p&gt;La somme des intensités des courants qui entrent par un &lt;b&gt;nœud&lt;/b&gt; est égale à la somme des intensités des courants qui en sortent.&lt;/p&gt; &lt;p&gt;Les intensités des courants sont des grandeurs algébriques  (positives ou négatives). Sur la figure est représenté le sens (choisi  arbitrairement) des courants entrant ou sortant du nœud A.&lt;/p&gt; D'après la loi des nœuds, on a donc :I1+I4=I2+I3&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAM4AAADiCAIAAACJE2/eAAAQgklEQVR4nO2dP2jrVhuHT3Pv7dVQEkEW0d7BQ108tR49iOJS2ppO9lRDoXUJBUMX0xqu6aIpeDQUgyGLaQ11N2M6eOig0VAE7mY8qZM1avCgUd/w9upT/EeRpaMj2f49U+Ik1smbJ+f/eQ9zARACS7sA4FKAakAQUA0IAqoBQUA1IAioBgQB1YAgMq1au92u1WpplwLwIdOq5fN5xthqtUq7IIADmVZN1/XRaJR2KQAfMq3aarXabDZplwLwIaOqGYZBrSdqtbMhQdUWi0Wj0TBNM9qP5/P5fD7PtUQgTZKt1arVKmMsgnCr1Yoxpqqq94qu62hMT5pkVVssFuwNRwnX7/cZY/f3967rbjabdrvNGDMMI8GygoRJvK9GFduxwqmq6p/mMAwDqp06iau2WCwkSWKPaTabwT9FHTXDMEgvqHYGiBiBtlotv2eSJM1ms4DvX6/XpJo3/IRqZ4AI1SzL8iq2Z8+eBXtGrNfr9XrtfQrVzgBB82pUsUmS9OOPPzYajWN/nFSbTqdJlA2IIZZqi8ViPB6H+U7LsmRZpvpsOBwea9tqtfL6beBEiaVap9NhjGmaFuabLcvyPo5gGzh1YqnmOE6lUglvmx/YdmnE7avBNhASDsMC2AbCwGcECtvAk3Cb7IBtIBie82qwDQTAeQoXtoFD8F8tgG1gL4ksTME2sEtSa6CwDWyR4HI7bAN+kt3ZAduAR+KbiGAbIETsV4NtwBW2NRK2AXGn22Papus6/zIBgQhNpBDHNnDqiM7ZAdsulhTSw8C2yySdTESw7QJJLekVbLs00syvBtsuipRT+cG2yyH9rJGw7UJIXzU30LbxeKxpmv+4MjhRMqGau2ObZVmdTkdRFEoqM5/P0y4giEtWVHN9tn300UdkWKFQkCQpl8ulXTTAgQyp5rqu4zi5XI4xVq/XdV2fTCaMsV6vl3a5AAeypdoW1WpVkiR01M6D7Kpmmiblzk27IIAP2VWNsv/tHRDM53NUdSdHRlVzHEdRlGKx6H/Rsqxut0uduVarlVbZQDQyqtp4PGaMDQYD+nQ+nzcaDX+m8Mlkkm4JwbFkVLVSqSTLsm3bw+GwUCiQXpVKZTabFQoFRVHSLiA4miyqRne4yLIsyzJjTFGUTqdDF2vMZjMsYZ0oWVSNUuwyxkql0nA4dBzH+xKmP06XLKqm67qmacvlcut1y7IYY9VqNZVSgZhkUbVDaJrGGNs6OmXb9mAwKBQK5XI5pXKBUJyMarvTH8vl0j8shWoZ52RU89ZDHccZDoelUskbltLlfCEv6wBpcTKqlctlunKPhqWyLDebTerPFYtFRVH8oweQQU5DNf8VtsVi0T8snc/njLFOp5NuCcGTnIZqy+WyUCg0Go3dJdFGo8EYw/RH9klNNV3X7x/j3f4ZHtu2JUnC9Ec0ptNpPp9vt9tiHpdmrUY3sufzedd17+7uGGOqqh71Dr1ejzEW5oJRsEu/32eM3d3diXlcmqrRBe30X0U3fh57v2yhUPC2gz88PPz000+JFPR8Wa1Wwp6Vpmr5fN5zazQaUQ3nv9w4GF3XaUDg7SzC8mh4VqsV9WGEPTHNvprXem42G38NF5J6ve4NS3O53C+//PLpp5/CtpBQ63lsjyUOqanmdc5qtVo+n6/Vascm6/MOvHh9NZxeDg+pdhG1GrWeo9GoVqvt7Zw+eVO7aZq7cxywLSTUjFBfbbVa1Wq1Wq2W6BPTUW21Wnk9M6+X5n2VBuGR63bYFoZ8Pu/FvN1u39/f5/P5REej6ajm7yis12uq4fyjIVVV43QjYFsw1FG+u7vbbDbei6qqnqFqW4OA3TFBTNVc2BYIdZTv7+/7/b73oqqqic59iFZts9lQXU1DAfrd2u02veKNDOKr5sK2w9CfwP+/3e/3I6zWHEVG10C5qObCtnCsVqt2u20YRqK2nblqLmwLgaqqXjuT3FOyqNp6vTYMwzCM8CsHwcC2LJBF1ZLgkm0zTXOxWKRdiotRzb0820zT7PV6xWIxI7/yBanmXoZtfsM8svD7XpZq7vnattcw/3aEMie63W60El6cau752rZYLFqtlrefys+3336rc2L3KHhILlE193xtI3ady8KveaGqueduG+E5l4Xf8XJVcy/DNsK27bSLcNmquZdkW+pcumpuhm1bLBbD4VDTtPF4HLkznh2gmutmzzZd1ykXTqPR0DStXq8XCoVCoZCFSf/IQLX/2LVtuVyOx+Nut3vsoYeYxfj+++/L5fLuXvblclkqlYSdEOYOVPs/nm2vX7+u1WrX19fX19fPnz+XZfn6+lrMwebXr1+/evXqUO01nU5fvXr18PAgoCTcgWqPcBznk08+YYxdXV1tzYLKsvzzzz8n+vT5fF4qlWzbLpfLu7bNZrNqtWrbdqFQoMzApwVU2+azzz5766239i7v3N7eJtpbKhQK1P3ftY08o/xLs9msUqkkV4yEgGqPmM/nlL/tEKVSKaFH27Yty7L/U882v2e733kqQLVH9Hq9ly9fBqj2/PlzLRm+++67L774wl8Ysq3X6/k9I957770ffvghoZJEIMzICao94ptvvgnwLGm+/vrrrfKMx2NJknazyvkvpskCYRIRQ7VHDIfDd955JyCmNzc3vLZIbPHbb79t3alF7aZlWbujBLqqRmxs4gLVHvHrr78+e/bskGcvXrxI7qCH4ziyLHsNpb9/tjVKME3zFG9+DqWa4PSCqWBZFmUKf/ny5dtvv71XNUVREs2EWq/XKU/51jjAfWxbt9s9xdy/oVQTnF5QMI7jaJpGvZ9ms/nvv/9+/PHHNzc3W57d3t4+mbEmJjRn9vvvv++OA9w3tv3xxx+lUukU05mHbUBFphcUyXg8VhSFOrb+/tDDwwMtFZBnX375pZjMzn/++eft7e0///yz96t//fXXzc3NiS69P62a+PSCYqCpeWoWD90u+tVXXzEmujs7n8+LxWKv1/MPPHVd73Q6pVLpRD1zw6gmPr1g0liW1Ww2GWOSJGmaFtAYUaZ6kWUjHMdptVr0n0DXocY5P5IRwqp2HrWa4zjdbpfWA+r1+pNtYlqq+TndamyLp+PoTy9ITKdTf7KkJLAsazAYNBoN/2mzUqlUr9e73W60xebZbEYnO0ql0u6k6F6yoNrZ8HQc/ekF3TeZ95Kr5Og+PL9e/kOI/tfDbyNbLpe0O0hRFO8++DBANY48EUd9J71gv99XVTUJ1RzH8e439idT3mK5XDabTRo2NhqN4Elz27ZbrRZ1yzqdzrEz7FCNI0/EcSu9IOXfSkI10zSpF1ypVMK0j55Dsiwf2tjT6/WoWxbyPXeBahx5Io7+9IKr1eru7o5e4bs+Y9t2LpeTJOnYQRbt+ZFleasK1HWdOnmFQiHO7lmoxpEj4ki5RbmrZts2aXFociuYxWJBmtJIzTRNWl+SZbnX68UsG1TjSJQ41mo1jg0otYPD4TDyOyyXS0mSqPal9aVWq8Vl4wNU40jKcaQ7ZRuNxlE/Zdu2pml+mQaDAY0n9u7KjwxU40jKcaS7sI9dXlwul56guq7The7vv//+ixcv+O7igmocERTHvTUN3YWtRTrlS3eZ0WwZ7ROcTCaMsfj9Mz9QjSOJx3E4HOZyuVartfslWoiMMA3hOA79LG378SpFOgIes8B+oBpHEowjSdZoNA7JVCwWIxxAsiyL5m9plYn2EhI0wuDYhkI1jiQSxyclIyRJqtfrx765aZrlcnkymTiOoyiKoijel8bjMeN6vzZU4wjnOIaUzH3TtY+5MUbXdf+GVXrPOPMmW0A1jnCLY3jJCNM0+WqRxHtCNY5wiOOxkhFQ7dKIFcdokhGkBd+5idlstjVQiAlU40jEOMaRzGPvsMDbjR3Bwl6vxxjDakE2CYrj3lkDLpIR5XJ56+ist+1nby67J6nX65IkcTy4BtU4cjCOdITaX0NwlIygjZD0CF3X6bxGLpeLtsXDtm1JkqrVKpeyEVCNI/vjSJ4xxugvx10ywrIsT45cLifLcrfbjVwn0Yp7NE0PAdU4sieOnmfEu+++y10ywrbtDz744Orq6u+//zZNM86ZXsdxcrlcLpfje+wbqnFkO45bnjHGPv/88yQe7B0rv7q6+vDDD2MqQm0x93S1UI0jj+K46xnBNyund6ycumU0bNy7Hh+S4XDIGIuwxvUkUI0j/4/jIc/iLx95WJZFm3+2umW0RbvZbEZ4T/KsWCwmkW8MqnHkvzh6npXL5Wq1qmnacDjUdZ3X3y/4WLnjOKRgvV4P/0RvK1FCnrlQjSv/xXG5XCaXhXAymYQ5Vk5bgOhU8JNdt8lkQpMjlF+dd5H/A6pxJNk4LhYLOpKuKEqY9aL5fE4CybLcbDZns9mWRrqud7tdEleW5aOOqkcAqnEkqTjGOVY+HA79ORN2yeVydJ4gocJ7QDWOJBJHb32pWq1GnpAzTXM8HmuaVqlUKGFHs9kcDAYiM/NANY5wjuNsNqMWsFgsirwFLCGgGke4xdE0Te/8Et+tQYdYr9feB97HfIFqHOEQR9u2O50O32PlwRiGoapqPp+nipM+TuJBUI0jceM4GAxofalSqYjsRd3f37M3uSwpjUgST4FqHIkeR8oOTONBMXdl+jEMgzFGWWoMw0go0T1U40iUOB5aXxIJqUbJoO/u7tBXyz7HxXHrNgkxqfz3QnlSVVUdjUaGYXiv+z+OD1TjyBFxnM1m1C0rlUpZuK+ekvT63VJVlUYMvNpTqMaRI+JYrVZDri+JgcTyPjUMgwYHHPOnQjWOnFUcVVXVdV1VVV7XFEE1jpxVHLmPQ6EaR84njjRQIHil6oVqHDmfOK5Wq3a7bRiGYRhQLYOcVRzv7+/b7fZoNOK10g/VOII4BgHVOII4BhGgmvi1uFMHqgVxSLX5fF4ul8WX56SBakEcUo1OOKe4LneKQLUgDqlG52iCD9HwXY09A6BaEHtVo+sW6MzsoR+kq6H5Xvp26kC1IPaq5l1aGtCGTqfTRC/oPUWgWhB7VfOnm0j6IOo5AdWC2FXNaz0D2tB+v99ut9F6bgHVgthVzd96HmpDp9MpOmq7QLUgdlXbTda024a2223GGF1BDjygWhCHJjt0XQ8YftJhQTruMBqNaLPJGRzAjglUCyKCat5eJu87N5sNRqMuVAsmgmqj0YgxRtuZvBe39qZfJlAtiAiq1Wo1Um06ndIrdDo6oZOqJwRUCyKCarqu12o1zzOi3+8ndP7+hIBqQUQbFvgh55I7f39CQLUgYqq2Xq9VVW232xgTuFAtmPi1GvCAakFANY5AtSCgGkegWhBQjSNQLQioxhGoFgRU4whUCwKqcQSqBQHVOALVgoBqHIFqQUA1jkC1IKAaR6BaEFCNI1AtCKjGEagWBFTjCFQLAqpxBKoFcUg1y7Jwrv1YoFoQyBrJEcQxCKjGEcQxCKjGEcQxCKjGEcQxCKjGEcQxCKjGEcQxCKjGEcQxiG63qyhK2qU4E6AaEARUA4KAakAQUA0IAqoBQUA1IAioBgQB1YAgoBoQBFQDgoBqQBBQDQgCqgFBQDUgCKgGBAHVgCCgGhAEVAOCgGpAEFANCAKqAUFANSAIqAYEAdWAIKAaEARUA4KAakAQUA0IAqoBQUA1IAioBgQB1YAgoBoQBFQDgvgfZ2m1xGSedJEAAAAASUVORK5CYII=" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;loi des mailles &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;p style="text-align: justify;"&gt;Dans une maille quelconque d'un réseau, dans l'approximation des régimes quasi-stationnaires et à condition que les variations de flux magnétique  à travers la maille soient n&lt;a href="http://1.bp.blogspot.com/-sSUHV70Fbrc/Tjg-GV7pFbI/AAAAAAAAAjY/2MDAfuQrPWk/s1600/resume%2Bloi%2Belectricite.png"&gt;&lt;img style="float: right; margin: 0pt 0pt 10px 10px; cursor: pointer; width: 247px; height: 212px;" src="http://1.bp.blogspot.com/-sSUHV70Fbrc/Tjg-GV7pFbI/AAAAAAAAAjY/2MDAfuQrPWk/s320/resume%2Bloi%2Belectricite.png" alt="" id="BLOGGER_PHOTO_ID_5636323212341614002" border="0" /&gt;&lt;/a&gt;égligeables, la somme algébrique des  différences de potentiel le long de la maille est constamment nulle.&lt;/p&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;p style="text-align: justify;"&gt;Cette loi découle de l'additivité des différences de potentiel entre deux points. La différence de potentiels entre a et b est &lt;i&gt;U&lt;sub&gt;ab&lt;/sub&gt; = V&lt;sub&gt;a&lt;/sub&gt; - V&lt;sub&gt;b&lt;/sub&gt;&lt;/i&gt; . &lt;i&gt;V&lt;sub&gt;a&lt;/sub&gt;&lt;/i&gt; et &lt;i&gt;V&lt;sub&gt;b&lt;/sub&gt;&lt;/i&gt;  étant les potentiels respectifs aux points a et b. En additionnant  toutes ces différences sur une maille fermée, on obtient un résultat  nul.&lt;/p&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-315402880496864399?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/315402880496864399/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-des-lois-delectricite.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/315402880496864399'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/315402880496864399'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-des-lois-delectricite.html' title='résume des lois  d’électricité'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-sSUHV70Fbrc/Tjg-GV7pFbI/AAAAAAAAAjY/2MDAfuQrPWk/s72-c/resume%2Bloi%2Belectricite.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-8881841803715005973</id><published>2011-08-02T08:50:00.000-07:00</published><updated>2011-08-02T09:13:51.792-07:00</updated><title type='text'>Les microcontrôleurs PIC 16f84 de Microchip.</title><content type='html'>Le microcosmique &lt;span style="font-style: italic;"&gt;PIC 16f84&lt;/span&gt; est une unitee de traitement de type microprocesseur ayant deux mémoires une pour le programme à exécuter et l'autre pour les données en cours de fonctionnement du programme.&lt;br /&gt;sur ce pic on trouve aussi des ports d'entrée-sortie (numériques, analogiques, MLI, UART, bus I²C, etc.), et même une horloge, bien que des bases de temps externes puissent être employées. Certains modèles disposent de port et unités de traitement de l'USB.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Caractéristiques du 16F84&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Fonctionne à 10 Mhz maximum.&lt;br /&gt;&lt;br /&gt;le pic 16f84 Possède :&lt;br /&gt;&lt;br /&gt;  35 instructions (composant RISC),&lt;br /&gt;  2Ko de mémoire (1024 mots de 14 bits) Flash pour le programme,&lt;br /&gt;  68 octets de RAM,&lt;br /&gt;  64 octets de d'EEprom,&lt;br /&gt;  1 compteur/ timer de 8 bits,&lt;br /&gt;  1 Watch dog,&lt;br /&gt;  4 sources d'interruption,&lt;br /&gt;  13 entrées/sorties configurables individuellement,&lt;br /&gt;  Mode SLEEP.&lt;br /&gt;  15 Ko de memoire subalterne ainsi que christianniste&lt;br /&gt;&lt;br /&gt;&lt;h2 class="modifiedSectionTitle"&gt;&lt;span class="mw-headline" id="Brochage_du_PIC16F84"&gt;&lt;a href="http://fr.wikipedia.org/wiki/Brochage_%28%C3%A9lectronique%29" title="Brochage (électronique)" class="mw-redirect"&gt;&lt;/a&gt;&lt;/span&gt;&lt;span style="font-weight: bold;font-size:100%;" &gt;Brochage du PIC16F84&lt;/span&gt;&lt;/h2&gt;&lt;a href="http://2.bp.blogspot.com/-bhOWBjX1Cmo/Tjgggq5h8HI/AAAAAAAAAjI/9BX6RL3CXbM/s1600/PIC16F84_brochage%2Bresume%2Bscience%2Bingenieur.png"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 185px;" src="http://2.bp.blogspot.com/-bhOWBjX1Cmo/Tjgggq5h8HI/AAAAAAAAAjI/9BX6RL3CXbM/s320/PIC16F84_brochage%2Bresume%2Bscience%2Bingenieur.png" alt="" id="BLOGGER_PHOTO_ID_5636290679297667186" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;   VSS et VDD : broches d'alimentation (3 à 5,5V).&lt;br /&gt;   OSC1 et OSC2 : signaux d'horloges, ces broches peuvent recevoir un circuit RC ou un    résonateur.&lt;br /&gt;   CLKIN : peut être connectée à une horloge externe (0 à 4, 10 ou 20 MHz).&lt;br /&gt;   MCLR : Reset (Master Clear).&lt;br /&gt;   RA0, ... , RA4 : 5 entrées/sorties du port A.&lt;br /&gt;   RB0, ... , RB7 : 8 entrées/sorties du port B.&lt;br /&gt;   T0CKI : Entrée d'horloge externe du timer TMR0.&lt;br /&gt;   INT : entrée d'interruption externe.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;La programmation des PIC&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;on trouve plusieurs technologies de mémoire de programme : flash, ROM, EPROM, EEPROM, UVPROM&lt;br /&gt;&lt;br /&gt;La programmation du PIC peut se faire de différentes façons :&lt;br /&gt;&lt;br /&gt;    par l'intermédiaire d'un programmateur dédié (par exemple : PICSTART Plus ou PM3 pour la production de la société Microchip) ;&lt;br /&gt;    par programmation in-situ en utilisant l'interface de programmation / debug universel ICSP de Microchip. Il suffit alors de d'ajouter simplement un connecteur ICSP au microcontrôleur sur la carte fille pour permettre sa programmation une fois soudé ou sur son support (sans avoir besoin de le retirer). Il existe pour cela plusieurs solutions libres (logiciel + interface à faire soi-même) ou commerciales (par exemple : PICkit 3 ou ICD3 de Microchip).&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-JnyrNG4_QJE/Tjgh55YgJKI/AAAAAAAAAjQ/8HTm3ARyd3E/s1600/Pickit1_devboard%2BPIC16F84_brochage%2Bresume%2Bscience%2Bingenieur.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 203px;" src="http://2.bp.blogspot.com/-JnyrNG4_QJE/Tjgh55YgJKI/AAAAAAAAAjQ/8HTm3ARyd3E/s320/Pickit1_devboard%2BPIC16F84_brochage%2Bresume%2Bscience%2Bingenieur.jpg" alt="" id="BLOGGER_PHOTO_ID_5636292212194026658" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://fr.wikipedia.org/wiki/Microprocesseur" title="Microprocesseur"&gt;&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-8881841803715005973?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/8881841803715005973/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/les-microcontroleurs-pic-16f84-de.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/8881841803715005973'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/8881841803715005973'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/les-microcontroleurs-pic-16f84-de.html' title='Les microcontrôleurs PIC 16f84 de Microchip.'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-bhOWBjX1Cmo/Tjgggq5h8HI/AAAAAAAAAjI/9BX6RL3CXbM/s72-c/PIC16F84_brochage%2Bresume%2Bscience%2Bingenieur.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-7010256306088575910</id><published>2011-08-02T07:19:00.000-07:00</published><updated>2011-08-02T07:49:38.098-07:00</updated><title type='text'>resumé du schéma de liaison à la terre  SLT</title><content type='html'>Le schéma de liaison à la terre définit le mode de raccordement à la terre du point neutre d'un transformateur de distribution et des masses côté utilisateur pour assurer la protection des personnes et matériel contre les défauts d'isolation.&lt;br /&gt;on trouve 5 régimes de  neutre différents à savoir :&lt;br /&gt;    neutre isolé&lt;br /&gt;    mise à la terre par résistance&lt;br /&gt;    mise à la terre par réactance faible&lt;br /&gt;    mise à la terre par réactance de compensation (à cause de l'effet capacitif des lignes HT)&lt;br /&gt;    mise à la terre direct (non utilisé sur les réseaux européens)&lt;br /&gt;&lt;br /&gt;un schéma de liaison à la terre se caractérise par deux lettres. La première indique le raccordement du neutre du transformateur, elle peut être :&lt;br /&gt;&lt;br /&gt;    T pour raccordé à la terre&lt;br /&gt;    I pour isolé (ou impédant) par rapport à la terre.&lt;br /&gt;&lt;br /&gt;La seconde lettre indique la façon de connecter les masses utilisateurs, elle peut être :&lt;br /&gt;&lt;br /&gt;    T pour raccordées à la terre&lt;br /&gt;    N pour raccordées au neutre, lequel est raccordé à la terre.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Schéma de liaison à la terre TT&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;div style="text-align: center;"&gt;&lt;img 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" alt="" /&gt;&lt;br /&gt;&lt;/div&gt;&lt;br /&gt;ce raccordement est utilisé par ONE pour les distribution basse tension publique&lt;br /&gt;le neutre du transformateur est mis à la terre via un prise de terre de résistance Rn&lt;br /&gt;toutes les masse des matériels protégés par un mémé dispositif de protection doivent etre interconnectées et reliées par un conducteur de protection nommé PF à un mémé prise de terre&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Schéma de liaison à la terre TN-C&lt;/span&gt; &lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Schéma de liaison à la terre TN-S&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Schéma de liaison à la terre IT&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Schéma de liaison à la terre TN-C-S&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-7010256306088575910?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/7010256306088575910/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-du-schema-de-liaison-la-terre.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/7010256306088575910'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/7010256306088575910'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-du-schema-de-liaison-la-terre.html' title='resumé du schéma de liaison à la terre  SLT'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-5765817528147848545</id><published>2011-08-02T06:27:00.000-07:00</published><updated>2011-08-04T05:23:53.272-07:00</updated><title type='text'>l'alternateur cours resumé</title><content type='html'>&lt;span style="font-weight: bold;"&gt;définition:&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;l'alternateur est une machine permettant de transformer l’énergie mécanique (la rotation) en énergie électrique&lt;br /&gt;&lt;a href="http://3.bp.blogspot.com/-O_ilM7b7jUI/Tjf8DGudoNI/AAAAAAAAAjA/kUaOr-pEKsU/s1600/resume%2Bscience%2Bingenieure%2Balternateur.jpg"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 213px;" src="http://3.bp.blogspot.com/-O_ilM7b7jUI/Tjf8DGudoNI/AAAAAAAAAjA/kUaOr-pEKsU/s320/resume%2Bscience%2Bingenieure%2Balternateur.jpg" alt="" id="BLOGGER_PHOTO_ID_5636250588952764626" border="0" /&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Principe de l'alternateur&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Cette machine est constituée d'un rotor (partie tournante) et d'un stator (partie fixe).&lt;br /&gt;&lt;br /&gt;  Le rotor est l'inducteur.&lt;br /&gt;      Il peut être constitué d'un aimant permanent (générant donc un champ constant), dans ce cas la tension délivrée par la machine n'est pas réglable (si on ne tient pas compte des pertes dans les conducteurs) et sa valeur efficace et sa fréquence varient avec la vitesse de rotation.&lt;br /&gt;      Plus couramment un électroaimant assure l'induction. Ce bobinage est alimenté en courant continu, soit à l'aide d'un collecteur à bague rotatif (une double bague avec balais) amenant une source extérieure, soit par un excitateur à diodes tournantes et sans balais. Un système de régulation permet l'ajustement de la tension et de la phase du courant produit.&lt;br /&gt;  Le stator est l'induit. Il est constitué d'enroulements qui vont être le siège de courant électrique alternatif induit par la variation du flux du champ magnétique due au mouvement relatif de l'inducteur par rapport à l'induit.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;La fréquence des forces électromotrices (FEM)   induites &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;on a : &lt;span style="font-weight: bold;"&gt;f=p.n&lt;/span&gt; avec: p est le nombre de paires de pôles&lt;br /&gt;                                n est la fréquence de rotation du champs tournant&lt;br /&gt;                                f est la fréquence des FEM induites en Hz&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;La valeur efficace de la FEM  induite par un enroulement &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;E=K.P.N.&lt;/span&gt;&lt;span style="font-weight: bold;" class="st"&gt;Ømax =K.F.N.Ømax&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;   avec&lt;span style="font-weight: bold;" class="st"&gt;:&lt;/span&gt;&lt;span class="st"&gt; K:coifficient de Kapp ,il est en fonction des caractéristiques de l'alternateur  &lt;/span&gt;&lt;span style="font-weight: bold;" class="st"&gt;&lt;br /&gt;             &lt;/span&gt;&lt;span class="st"&gt;N:nombre de conducteurs actif par enroulement &lt;/span&gt;&lt;span style="font-weight: bold;" class="st"&gt;&lt;br /&gt;             &lt;/span&gt;&lt;span class="st"&gt;Ø:flux utile max sous un pôle&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;L'excitation de l'alternateur &lt;/span&gt;:&lt;br /&gt;&lt;br /&gt;si l'alternateur est à aiment permanent , il n'a pas besoin d'excitation , et si il est constitué d'un électro-aimant il est excité soit par une source extérieure via un système de bagues et balais.ou par lui même (une partie de l'énergie produite est redressée afin d'alimenter directement l'&lt;/span&gt;&lt;span class="st"&gt;électro-aimant&lt;/span&gt;&lt;span class="st"&gt;)&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Le couplage des alternateurs&lt;/span&gt;  &lt;br /&gt;&lt;br /&gt;un alternateur est couplé en étoile implique que la tension au bornes d'un enroulement egale a la valeure efficace de la FEM induite multipliée par &lt;/span&gt;√3 &lt;span class="st"&gt; &lt;span style="font-weight: bold;"&gt;( U=&lt;/span&gt;&lt;/span&gt;&lt;span style="font-weight: bold;"&gt;√3 E )&lt;/span&gt;&lt;br /&gt;si il est couplé en triangle on aura &lt;span style="font-weight: bold;"&gt;U=E&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;&lt;br /&gt;&lt;br /&gt;&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-5765817528147848545?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/5765817528147848545/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/lalternateur.html#comment-form' title='1 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/5765817528147848545'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/5765817528147848545'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/lalternateur.html' title='l&apos;alternateur cours resumé'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-O_ilM7b7jUI/Tjf8DGudoNI/AAAAAAAAAjA/kUaOr-pEKsU/s72-c/resume%2Bscience%2Bingenieure%2Balternateur.jpg' height='72' width='72'/><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-4742853419176695722.post-4567478673681612447</id><published>2011-08-02T05:50:00.000-07:00</published><updated>2011-08-02T06:26:06.758-07:00</updated><title type='text'>resumé du systeme triphasé</title><content type='html'>&lt;span style="font-size:100%;"&gt;&lt;span style="font-weight: bold;"&gt;Le courant triphasé&lt;/span&gt; est l’ensemble des trois tension sinusoïdales&lt;span style="mso-spacerun:yes"&gt;  &lt;/span&gt;de meme fréquence et généralement de même amplitude .ces trois tension sont déphasées entre eux de &lt;span class="nowrap"&gt;120 °&lt;/span&gt; ou 2π/3 radians&lt;br /&gt;&lt;/span&gt;&lt;p class="MsoNormal"&gt;&lt;a href="http://3.bp.blogspot.com/-y2KFXyAhyLc/TjfzdbGkohI/AAAAAAAAAio/9lOiCw6ULAY/s1600/resume%2Bsysteme%2Btriphase.png"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 209px;" src="http://3.bp.blogspot.com/-y2KFXyAhyLc/TjfzdbGkohI/AAAAAAAAAio/9lOiCw6ULAY/s320/resume%2Bsysteme%2Btriphase.png" alt="" id="BLOGGER_PHOTO_ID_5636241145494544914" border="0" /&gt;&lt;/a&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:100%;"&gt;&lt;span style="mso-spacerun:yes"&gt; &lt;/span&gt;&lt;span style="font-weight: bold;"&gt;Les raisons&lt;span style="mso-spacerun:yes"&gt;  &lt;/span&gt;de l’utilisation des systèmes triphasés sont :&lt;/span&gt;&lt;/span&gt; &lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:100%;"&gt;-La création des champs tournants essentiels au fonctionnement des moteurs électriques&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:100%;"&gt;-A cout égale les machines triphasées permet de convertir plus d’énergie que les machines monophasées&lt;span style="mso-spacerun:yes"&gt;   &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:100%;"&gt;-La puissance instantané fournit par un système triphasé est constante&lt;/span&gt;&lt;/p&gt;  &lt;p class="MsoNormal"&gt;&lt;span style="font-size:100%;"&gt;On dit qu’un système triphasé est équilibré&lt;span style="mso-spacerun:yes"&gt;  &lt;/span&gt;si les 3 tensions , fonctions sinusoïdales du temps, ont la même amplitude &lt;/span&gt;&lt;/p&gt;&lt;span style="font-size:100%;"&gt;  &lt;/span&gt;La distribution triphasé est réalisée suivant trois phases ( 1 2 3 ou R S T ou U V W) et un fils neutre noté N&lt;span style="font-size:100%;"&gt;&lt;span style="line-height: 115%; font-family: &amp;quot;Calibri&amp;quot;,&amp;quot;sans-serif&amp;quot;;font-family:&amp;quot;;font-size:11.0pt;"  &gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;h3 class="modifiedSectionTitle"&gt; &lt;span class="mw-headline" id="Tensions_simples"&gt;&lt;/span&gt;&lt;/h3&gt;&lt;span style="font-weight: bold;"&gt;Tensions simples:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Ces tensions simples sont les différences de potentiel ente un phase et le neutre&lt;br /&gt;mathématiquement on écrit les tension simples en fonction du temps sous la forme suivante:&lt;br /&gt;&lt;br /&gt;&lt;img style="width: 243px; height: 86px;" src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;span style="font-weight: bold;"&gt;Tensions composées:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;la différence de potentiel entre deux phases est appelée tension composé ( ou tension de ligne) ,généralement notées&lt;br /&gt;&lt;img style="width: 270px; height: 45px;" src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;La relation entre la tension simple V et la tension composé U&lt;br /&gt;&lt;br /&gt;selon le diagramme de Fresnel suivant on tire que:  U=√3 √3&lt;br /&gt;&lt;a href="http://2.bp.blogspot.com/-70vJrXcWbr8/Tjf3oKVI9fI/AAAAAAAAAiw/wayGbnRGTJY/s1600/resume%2Bsciences%2Bde%2Bin%2Bgenieur%2Bsysteme%2Btriphas%25C3%25A9.png"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 272px; height: 239px;" src="http://2.bp.blogspot.com/-70vJrXcWbr8/Tjf3oKVI9fI/AAAAAAAAAiw/wayGbnRGTJY/s320/resume%2Bsciences%2Bde%2Bin%2Bgenieur%2Bsysteme%2Btriphas%25C3%25A9.png" alt="" id="BLOGGER_PHOTO_ID_5636245728017315314" border="0" /&gt;&lt;/a&gt;&lt;span style="font-weight: bold;"&gt;Les  récepteurs triphasés:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;un récepteur triphasé est constitué de trois dipôles ( ou phases ) si ces trois dipôles ont la mémé impédance Z on dit que ce récepteur est équilibré &lt;br /&gt;on distingue  façons pour alimenter un récepteur triphasé soit avec  un couplage étoile ,soit un couplage triangle  &lt;br /&gt;&lt;br /&gt;&lt;a href="http://1.bp.blogspot.com/-nTssaG4Ew_E/Tjf5JrUpozI/AAAAAAAAAi4/9lJ9gWjOqIs/s1600/Couplages_triphas%25C3%25A9s%2Bresume%2Bscience%2Bingenieure%2Bste.png"&gt;&lt;img style="display:block; margin:0px auto 10px; text-align:center;cursor:pointer; cursor:hand;width: 320px; height: 235px;" src="http://1.bp.blogspot.com/-nTssaG4Ew_E/Tjf5JrUpozI/AAAAAAAAAi4/9lJ9gWjOqIs/s320/Couplages_triphas%25C3%25A9s%2Bresume%2Bscience%2Bingenieure%2Bste.png" alt="" id="BLOGGER_PHOTO_ID_5636247403320943410" border="0" /&gt;&lt;/a&gt;dans le couplage étoile l'intensité du courant de ligne égale à l’intensité du courant dans la phase,par contre dans un couplage triangle on a : &lt;span style="font-weight: bold;"&gt;I=√3 J&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Le couplage étoile:&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;Le couplage triangle:&lt;br /&gt;&lt;img src="data:image/png;base64,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" alt="" /&gt;&lt;br /&gt;&lt;p&gt;Dans un couplage &lt;i&gt;triangle&lt;/i&gt;, il est nécessaire de décomposer chaque courant traversant les récepteurs. Ainsi, on a :&lt;/p&gt; &lt;dl&gt;&lt;dd&gt;&lt;span class="texhtml"&gt;&lt;i&gt;I&lt;/i&gt;&lt;sub&gt;1&lt;/sub&gt; = &lt;i&gt;J&lt;/i&gt;&lt;sub&gt;21&lt;/sub&gt; − &lt;i&gt;J&lt;/i&gt;&lt;sub&gt;31&lt;/sub&gt;&lt;/span&gt;&lt;/dd&gt;&lt;dd&gt;&lt;span class="texhtml"&gt;&lt;i&gt;I&lt;/i&gt;&lt;sub&gt;2&lt;/sub&gt; = &lt;i&gt;J&lt;/i&gt;&lt;sub&gt;23&lt;/sub&gt; − &lt;i&gt;J&lt;/i&gt;&lt;sub&gt;21&lt;/sub&gt;&lt;/span&gt;&lt;/dd&gt;&lt;dd&gt;&lt;span class="texhtml"&gt;&lt;i&gt;I&lt;/i&gt;&lt;sub&gt;3&lt;/sub&gt; = &lt;i&gt;J&lt;/i&gt;&lt;sub&gt;23&lt;/sub&gt; − &lt;i&gt;J&lt;/i&gt;&lt;sub&gt;31&lt;/sub&gt;&lt;/span&gt;&lt;/dd&gt;&lt;dt&gt;&lt;br /&gt;&lt;/dt&gt;&lt;/dl&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/4742853419176695722-4567478673681612447?l=bac-ste.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://bac-ste.blogspot.com/feeds/4567478673681612447/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-du-systeme-triphase.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/4567478673681612447'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/4742853419176695722/posts/default/4567478673681612447'/><link rel='alternate' type='text/html' href='http://bac-ste.blogspot.com/2011/08/resume-du-systeme-triphase.html' title='resumé du systeme triphasé'/><author><name>youness</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-y2KFXyAhyLc/TjfzdbGkohI/AAAAAAAAAio/9lOiCw6ULAY/s72-c/resume%2Bsysteme%2Btriphase.png' height='72' width='72'/><thr:total>0</thr:total></entry></feed>
