3.3.25 Электромагниттік өріс үшін Максвелл теңдеулері
Электромагниттік өріс туралы Максвелл теориясының негізіне өзіміз қарастырған мына теңдеулер жатады:
1) векторының циркуляциясы:
(3.3.25.1)
Бұл теңдеу электр өрісін тек электр зарядтары ғана емес, өзгермелі магнит өрісі де тудыратындығын көрсетеді.
2) векторының циркуляциясының жалпыланған теоремасы:
![](data:image/png;base64,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) (3.3.25.2)
Бұл теңдеу магнит өрісін қозғалушы электр зарядтары не өзгермелі электр өрісі тудыратынын көрсетеді.
Достарыңызбен бөлісу: |