当前位置:高等教育资讯网  >  中国高校课件下载中心  >  大学文库  >  浏览文档

《电路》(英文版)2-3 Linearity and superposition

资源类别:文库,文档格式:PPT,文档页数:6,文件大小:84KB,团购合买
Let us first define a linear element as passive element that has a linear voltage-current relationship.
点击下载完整版文档(PPT)

82-3 Linearity and superposition Let us first define a linear element as a passive element that has a linear voltage-current relationship linear-resistor D=Ri linear-inductor w=Li linear-capacitor q=Cu We must also define a linear dependent source as a dependent current or voltage source where output current or voltage is proportional only to first power (-) of some current or voltage variable in the circuit or to the sum of such quantities. U,=061+24U2(Yes)U,=0.61(No)

§2-3 Linearity and superposition Let us first define a linear element as a passive element that has a linear voltage-current relationship.  q 0 C linear − capacitor q = C i  0 L linear − inductor  = Li We must also define a linear dependent source as a dependent current or voltage source where output current or voltage is proportional only to first power(幂) of some current or voltage variable in the circuit or to the sum of such quantities. 0.6 2.4 ( ) 0.6 ( ) 2 s = i 1 + 2 Yes s = i 1 No 0 i R linear − resistor  = Ri 

a linear circuit - independent sources, linear dependent sources, linear elements Linearity theorem: The response is proportional to the source or that multiplication of all independent source voltages and currents by a constant k increases all the current and voltage responses by the same factor k(including the dependent source voltage or current outputs)

A linear circuit -- independent sources; linear dependent sources; linear elements. The response is proportional to the source or that multiplication of all independent source voltages and currents by a constant k increases all the current and voltage responses by the same factor k (including the dependent source voltage or current outputs). Linearity theorem:

Superposition theorem In any linear resistive network containing several sources. The voltage across or the current through any resistor or source may be calculated by adding algebraically all the individual voltage or current caused by each independent source acting alone, with all other independent voltage sources replaced by short circuit and all other independent current sources replaced by open circuit. Note that dependent sources are in general active in every experiment

In any linear resistive network containing several sources. The voltage across or the current through any resistor or source may be calculated by adding algebraically all the individual voltage or current caused by each independent source acting alone, Note that dependent sources are in general active in every experiment. Superposition theorem: with all other independent voltage sources replaced by short circuit and all other independent current sources replaced by open circuit

It usually turns out that little if any time is saved in analyzing a circuit containing one or more dependent sources by use of the superposition principle, for there must always be at least two sources in operation: one independent source and all the dependent sources

It usually turns out that little if any time is saved in analyzing a circuit containing one or more dependent sources by use of the superposition principle, for there must always be at least two sources in operation: one independent source and all the dependent sources

A group of independent sources may be made active and inactive collectively, if we wish. For example, suppose there are three independent sources. The theorem above staes that we may find a given response by considering each of the three sources acting alone and adding the three results. Altenatively, we may find the response due to the first and second sources operating with the third inactive, and then add to this the response caused by the third source acting alone

A group of independent sources may be made active and inactive collectively, if we wish. For example, suppose there are three independent sources. Altenatively, we may find the response due to the first and second sources operating with the third inactive, and then add to this the response caused by the third source acting alone. The theorem above staes that we may find a given response by considering each of the three sources acting alone and adding the three results

A voltage source in parallel with a current source ls i'=b./Ri'=0 ①D

A voltage source in parallel with a current source: i'=  s / R i''= 0 i − +  s s i R " i s i R ' i − +  s = R + i − +  s s i i − +   s

点击下载完整版文档(PPT)VIP每日下载上限内不扣除下载券和下载次数;
按次数下载不扣除下载券;
24小时内重复下载只扣除一次;
顺序:VIP每日次数-->可用次数-->下载券;
已到末页,全文结束
相关文档

关于我们|帮助中心|下载说明|相关软件|意见反馈|联系我们

Copyright © 2008-现在 cucdc.com 高等教育资讯网 版权所有