Computer methods in power system analysis
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Follow on Instagram for UpdatesComputer methods in power system analysis Syllabus — Unit-wise Content
The official GTU curriculum for Computer methods in power system analysis (subject code 2710711) as prescribed for EE · Semester 1 divides the course into 5 units, covering 49 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 (2710711)Unit 1 Network Formulation and Graph Theory
- Network Equations
- Graph Theory
- Development of Network Matrices from Graph Theoretic Approach
- Augment Cut-set Incidence Matrix Cut-set and Circuit Equations
- Building Algorithm for the Bus Impedance Matrix Modification of ZBUS matrix due to changes in the primitive network
Unit 2 Load Flow Studies
- Different techniques such as Gauss Saidal method
- Newton Raphson method
- De-Coupled method
- Fast Decoupled method
- Modified Fast Decoupled
- Concept of Optimal Power Flow
- Solution of Optimal power flow by Gradient method
- Solution of Optimal power flow by Newton’s method Linear Programming Methods
- DC load flow
- Continuation Power flow
Unit 3 Power System Security
- Factors Affecting Power System Security
- Short Circuit Studies of a Large Power System Networks
- Symmetrical Fault Analysis Using Bus Impedance Matrix
- Algorithm for Formation of Bus Impedance Matrix
- Contingency Analysis: Detection of Network Problems
- Overview of security analysis
- Linear Sensitivity Factors
- Contingency Selection
- Concentric Relaxation
Unit 4 Introduction to State Estimation in Power Systems
- Power system state estimation
- Maximum Likelihood Concept
- Weighted Least Squares Estimation
- Matrix Formulation
- State Estimation of an AC network
- Development of Method
- State Estimation by Orthogonal Decomposition
- An Introduction to Advanced topics in state estimation
- Detection and Identification of Bad measurements
- Estimation of quantities not being measured
- Network Observability and Pseudo measurements
- Application of Power Systems State Estimation
Unit 5 Numerical Integration Techniques
- Numerical integration techniques: One step methods
- Taylor series based methods
- Forward -Euler’s method
- Runge-Kutta methods
- Trapezoidal method
- backward-Euler’s method
- Accuracy and error analysis
- Numerical stability analysis
- Stiff systems
- Step-size selection
- Differential algebraic systems
- triangular factorization
- Power system applications: Transient stability analysis
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