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electrical_engineering_and_electronics_1:network_analysis [2025/01/29 00:30] – angelegt - Externe Bearbeitung 127.0.0.1electrical_engineering_and_electronics_1:network_analysis [2025/09/19 15:39] (aktuell) mexleadmin
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 </callout> </callout>
  
-===== 4.1 Preliminary Work for Network Analysis =====+===== 4.1 Preliminary Work for Network Analysis (*) =====
  
 ==== Preparation of the Circuit ==== ==== Preparation of the Circuit ====
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 ~~PAGEBREAK~~ ~~CLEARFIX~~ ~~PAGEBREAK~~ ~~CLEARFIX~~
  
-===== 4.2 Branch Current Method=====+===== 4.2 Branch Current Method (*) =====
  
 <WRAP> <imgcaption imageNo12 | example circuit> </imgcaption> {{drawio>Beispielschaltung.svg}} </WRAP> <WRAP> <imgcaption imageNo12 | example circuit> </imgcaption> {{drawio>Beispielschaltung.svg}} </WRAP>
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 </WRAP></WRAP></panel> </WRAP></WRAP></panel>
  
-===== 4.3 Mesh Current Method =====+===== 4.3 Mesh Current Method (*) =====
  
 In the [[https://en.wikipedia.org/wiki/Mesh_analysis|mesh current method]], only for all loops $m$ each equation: $\sum\limits_{j=0}^{N_j}{U_j}=0$ are considered. However, these are represented in the form $R\cdot I = U $. In the [[https://en.wikipedia.org/wiki/Mesh_analysis|mesh current method]], only for all loops $m$ each equation: $\sum\limits_{j=0}^{N_j}{U_j}=0$ are considered. However, these are represented in the form $R\cdot I = U $.
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 </WRAP> <WRAP half column> </WRAP> </WRAP> </WRAP> <WRAP half column> </WRAP> </WRAP>
  
-===== 4.4 Nodal Potential Method =====+===== 4.4 Nodal Potential Method (*) =====
  
 In the [[https://en.wikipedia.org/wiki/Nodal_analysis|nodal potential method]], only the equation: $\sum\limits_{i=0}^{N_i}{I_i}=0$ are considered for all nodes k respectively. However, these are expressed in the form ${1\over R} \cdot U = I $ and $G \cdot U = I $ respectively. In the [[https://en.wikipedia.org/wiki/Nodal_analysis|nodal potential method]], only the equation: $\sum\limits_{i=0}^{N_i}{I_i}=0$ are considered for all nodes k respectively. However, these are expressed in the form ${1\over R} \cdot U = I $ and $G \cdot U = I $ respectively.