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NETWORK ANALYSIS
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BE03000041
Code: BE03000041
Credits: 4
Semester 3
IC
Network Analysis
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Follow on Instagram for UpdatesNetwork Analysis Syllabus — Unit-wise Content
The official GTU curriculum for Network Analysis (subject code BE03000041) as prescribed for IC · Semester 3 divides the course into 9 units, covering 22 listed topics. The unit-wise breakdown below is read from the GTU syllabus document for this subject code, so you can check what the course actually covers before deciding which papers to attempt.
Download the official syllabus PDF (BE03000041)Unit 1 Coupled Circuit and Dot Conventions
- Magnetically Coupled Circuit
- Faraday’s law of Electromagnetic induction
- Self-induced emf and self-inductance
- Mutually induced emf and Mutual induction
- Coefficient of coupling
- Dot Convention
- inductive coupling of series-parallel
- Conductively coupled equivalent circuit
Unit 2 Nodal Analysis and Mesh Analysis of resistive Circuits
- Nodal Analysis of Circuits Containing Resistors and Independent and Dependent Sources – Source Transformation Theorem for circuits with independent sources – Source Transformation Theorem for circuits with Dependent sources –Nodal Analysis of Circuits Containing Dependent Sources - Mesh Analysis of Circuits with Resistors and Independent Voltage Sources- Mesh Analysis of Circuits with Independent Sources - Mesh Analysis of Circuits Containing Dependent Sources
Unit 3 Circuit Theorems and Their Application in Electric Networks
- Linearity of a Circuit and Superposition Theorem-Substitution Theorem-Compensation Theorem - Thevenin's Theorem and Norton's Theorem -Determination of Equivalents for Circuits with Dependent Sources -Reciprocity Theorem - Maximum Power Transfer Theorem - Millman's Theorem-Duality Theorem - Duality between Electricity and Magnetism
Unit 4 Time domain response of First order RL and RC circuits
- Mathematical preliminaries – Source free response –DC response of first order circuits – Superposition and linearity – Response Classifications
Unit 5 Time domain response of Second order linear circuits
- Discharging of a Capacitor through an inductor – Source free second order linear networks – second order linear networks with constant inputs
Unit 6 Initial Conditions
- Initial conditions in elements
- procedure for evaluating initial conditions
- Solution of circuit equations by using Initial Conditions
- Program Name: Bachelor of Engineering Level: UG Subject Code: BE03000041 Subject Name : Network Analysis
Unit 7 Laplace Transform Analysis and its Applications
- Notions of Impedance and Admittance – Manipulation of Impedance and Admittance- Notions of Transfer Function- Equivalent circuits for inductors and capacitors – Nodal and Loop analysis in the s-domain – Switching in RLC circuits- Switched capacitor circuits and conservation of charge
Unit 8 Two –Port Networks
- One port networks –Driving Port and Transfer function for one port and two port network
- Poles and zeroes of network functions
- Two port admittance Parameters (y parameters)– Admittance parameters analysis of terminated two- Port networks - Two port impedance Parameters (z-parameters) –Impedance and Gain calculations of terminated two- Port networks modeled by z-parameters – Hybrid parameters (h para)– Inverse Hybrid Parameters (g-para)- Transmission parameters (ABCD parameters)-Scattering parameters(S parameters)-Scattering Transfer parameters(T parameters) –reciprocity-Various Combinations of Two-Port network- Various Combinations of Two port n/w
Unit 9 Introduction to Network Topology
- Linear Oriented Graphs (Connected Graph
- Sub graphs and Some Special Sub graphs) - The Incidence Matrix of a Linear Oriented Graph -Kirchhoff's Laws in Incidence Matrix Formulation - Nodal Analysis of Networks – The Circuit Matrix of a Linear Oriented Graph- Kirchhoff's Laws in Fundamental Circuit Matrix Formulation - Loop Analysis of Electrical Networks – ( Loop Analysis of Networks Containing Ideal Dependent Sources- Planar Graphs and Mesh Analysis –Duality)- The Cut-set Matrix of a Linear Oriented Graph ( Cut-sets - The All cut-set matrix Qa- Orthogonality relation between Cut-set matrix and Circuit matrix - The Fundamental Cut-set Matrix Qf - Relation between Qf, A and Bf) - Kirchhoff's Laws in Fundamental Cut-set formulation - Tie set -Tie set Matrix (F-loop matrix)- Tie set schedule
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