首页> 外文会议>11th International Conference on Electrical Machines and Systems(第11届国际电机与系统会议)论文集 >Vectorial Dynamic Optimal Power Flow Calculation Including Wind Farms Based on Step-controlled Primal-dual Interior Point Method
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Vectorial Dynamic Optimal Power Flow Calculation Including Wind Farms Based on Step-controlled Primal-dual Interior Point Method

机译:基于逐步控制的原始-对偶内点法的包括风电场在内的矢量动态最优潮流计算

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A vectorial implementation of dynamic optimal power flow (DOPF) including wind farms was presented. The vectorization of DOPF was established by arranging the control variables and state variables according to the variable types and time intervals. The asynchronous generators in wind farms were modeled in Q-V formulation. A step-controlled primal-dual interior point framework (SCIPM) with upper and lower inequality constrains was adopted to solve this DOPF model. The gradient and Hessian matrices of each time interval had relative non-zeros position with the admittance matrix, which was constant during iterations. Hence a sparse data structure and memory allocation strategy was utilized to accelerate the construction of KKT system. The effect of ramping rates and generation contract constrains on solving KKT system was analyzed in detail. Through computation statistics, it is confirmed that approximate minimum degree (AMD) reordering algorithm is most efficient with only ramping rate constrains, and column approximate minimum degree (COLAMD) reordering algorithm is most efficient with both ramping rate and generation contract constrains. Numerical simulations on test systems ranging in size from 14 to 1040 buses over 12~96 time intervals validate the correctness and efficiency of the proposed method. Vectorization technique with step-controlled primal-dual interior point method improves the calculation speed and convergence performance of DOPF.
机译:提出了包括风电场在内的动态最优潮流(DOPF)的矢量实现。通过根据变量类型和时间间隔排列控制变量和状态变量来建立DOPF的矢量化。风电场中的异步发电机以Q-V公式建模。采用具有较高和较低不等式约束的逐步控制的原始对偶内点框架(SCIPM)来解决此DOPF模型。每个时间间隔的梯度和Hessian矩阵与导纳矩阵的相对非零位置在迭代过程中保持不变。因此,稀疏的数据结构和内存分配策略被用来加速KKT系统的构建。详细分析了斜率和发电合同约束对解决KKT系统的影响。通过计算统计,可以确定,仅在斜率受限的情况下,近似最小度(AMD)重排序算法是最有效的,而在斜率和发电合同约束下,列近似最小度(COLAMD)重排序算法是最有效的。在12〜96个时间间隔内对14至1040辆公共汽车进行测试的数值模拟验证了该方法的正确性和有效性。采用逐步控制的原对偶内点法的矢量化技术提高了DOPF的计算速度和收敛性能。

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