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  • Several numerical algorithms, such as the Gauss-Seidel and the Newton-Raphson method, are usually applied for the load flow analysis of electric power systems. However, the G-S method is strongly insufficient for solving larger networks due to high number of iterations needed. To avoid this problem, many acceleration techniques are usually applied providing faster convergence rate to reduce total number of iterations. Unfortunately, their optimal settings using multiple factors are not clearly stated in the literature. Therefore, the behaviour of several commonly used acceleration techniques (along with one developed by the Author) have been optimized and tested on a set of real test power systems with sizes between 3 and 300 buses giving the most suitable procedure for the G-S method in load flow analysis. In case of the N-R method, convergence to unreasonable solutions or even the divergence process may occur especially for power systems with rather poor convergence. Therefore, various stability tec
  • Several numerical algorithms, such as the Gauss-Seidel and the Newton-Raphson method, are usually applied for the load flow analysis of electric power systems. However, the G-S method is strongly insufficient for solving larger networks due to high number of iterations needed. To avoid this problem, many acceleration techniques are usually applied providing faster convergence rate to reduce total number of iterations. Unfortunately, their optimal settings using multiple factors are not clearly stated in the literature. Therefore, the behaviour of several commonly used acceleration techniques (along with one developed by the Author) have been optimized and tested on a set of real test power systems with sizes between 3 and 300 buses giving the most suitable procedure for the G-S method in load flow analysis. In case of the N-R method, convergence to unreasonable solutions or even the divergence process may occur especially for power systems with rather poor convergence. Therefore, various stability tec (en)
Title
  • Acceleration and Stability Techniques for Conventional Numerical Methods in Load Flow Analysis
  • Acceleration and Stability Techniques for Conventional Numerical Methods in Load Flow Analysis (en)
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  • Acceleration and Stability Techniques for Conventional Numerical Methods in Load Flow Analysis
  • Acceleration and Stability Techniques for Conventional Numerical Methods in Load Flow Analysis (en)
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  • RIV/49777513:23220/10:00503586!RIV11-MSM-23220___
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  • P(2A-2TP1/051), S
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  • 245163
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  • RIV/49777513:23220/10:00503586
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  • Load Flow Analysis; the Gauss-Seidel method; the Newton-Raphson method; Successive Over-Relaxation method; State Update Truncation method. (en)
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  • [1FFD33D3CCE1]
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  • Praha
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  • Veleba, Jan
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number of pages
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  • České vysoké učení technické v Praze
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  • 978-80-254-8089-2
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  • 23220
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