Recently, a novel non-iterative power flow (PF) method known as the Holomorphic Embedding Method (HEM) was applied to the power-flow problem. Its superiority over other traditional iterative methods such as Gauss-Seidel (GS), Newton-Raphson (NR), Fast Decoupled Load Flow (FDLF) and their variants is that it is theoretically guaranteed to find the operable solution, if one exists, and will unequivocally signal if no solution exists. However, while theoretical convergence is guaranteed by Stahl’s theorem, numerical convergence is not.
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- Education, Elementary
- Holomorphic Embedding Method
- Numerical Performance
- Saddle node bifurcation point
- Voltage stability analysis
- Electric power systems--Mathematical models.
- Embedding theorems--Mathematical models.
- Embedding theorems
- Numerical analysis--Acceleration of convergence--Mathematical models.
- Numerical Analysis
- Bifurcation theory--Mathematical models.
- Bifurcation theory
- Voltage regulators--Mathematical models.
- Voltage regulators
- Partial requirement for: M.S., Arizona State University, 2018Note typethesis
- Includes bibliographical references (pages 147-151)Note typebibliography
- Field of study: Electrical engineering