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Fast and accurate second order load flow method based on fixed Jacobian matrix

机译:基于固定雅可比矩阵的快速准确的二阶潮流计算方法

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This paper presents the second order load flow method (SOLFM) based on the constant Jacobian matrix, with flat initial guesses (1.0 angle 0 degrees) in polar coordinates. The proposed SOLFM does not need to calculate the Jacobian and Hessian matrix separately: keeping the PV type buses. Accordingly, the solution sped up the proposed SOLFM to a level that is much faster than the classical Newton Raphson Load Flow Method (NRLFM). Moreover, the polar coordinate system can simplify the proposed method's load flow equation. The convergence characteristic of the proposed SOLFM is superior to the NRLFM due to the usage of the Hessian matrix. The validation of proposed SOLFM is proven by testing the Malaysian 664 bus system with respect to NRLFM and the Fast Decoupled Load Flow Method (FDLFM) in the context of computation time and convergence characteristic. (C) 2015 Elsevier Inc. All rights reserved.
机译:本文提出了基于常数雅可比矩阵的二阶潮流方法(SOLFM),极坐标中的初始猜测值平坦(1.0角度0度)。提出的SOLFM不需要分别计算Jacobian矩阵和Hessian矩阵:保留PV型总线。因此,该解决方案将拟议的SOLFM加速到比经典的Newton Raphson潮流方法(NRLFM)快得多的水平。而且,极坐标系可以简化所提出​​方法的潮流方程。由于使用了Hessian矩阵,所以所提出的SOLFM的收敛特性优于NRLFM。通过在计算时间和收敛特性的背景下针对NRLFM和快速解耦潮流方法(FDLFM)测试马来西亚664总线系统,证明了所提出的SOLFM的有效性。 (C)2015 Elsevier Inc.保留所有权利。

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