引用本文:杨镇, 刘玲.架空与埋地导体间互阻抗的高效能算法(J/M/D/N,J:杂志,M:书,D:论文,N:报纸).期刊名称,2019,36(6):1-7
CHEN X. Adap tive slidingmode contr ol for discrete2ti me multi2inputmulti2 out put systems[ J ]. Aut omatica, 2006, 42(6): 4272-435
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架空与埋地导体间互阻抗的高效能算法
杨镇, 刘玲1
贵州大学 数学与统计学院,贵阳 550025
摘要:
架空与埋地导体间的互阻抗表达式是一类带有无穷上限的振荡积分,基于Levin方法、Clenshaw-Curtis公式以及新的积分区间划分方法,提出了快速计算此类振荡积分的高精度复化Levin方法;实验结果表明:复化Levin方法不受水平距离和频率的影响,很大程度减少了计算成本,是一种高效计算振荡积分的方法;另外,该方法可以用于架空导体和水平分层大地中埋地导体之间的互阻抗计算。
关键词:  高振荡积分  互阻抗  区间划分  Levin方法  Clenshaw-Curtis公式
DOI:
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基金项目:
A High-Order Algorithm of Mutual Impedance between Overhead and Underground Conductors
YANG Zhen, LIU Ling
Abstract:
The expressions of mutual impedance between overhead and underground conductors are a class of oscillatory integrals with infinite upper limits. A fast and high accuracy complex Levin method is proposed for these oscillation integrals based on Levin method,Clenshaw-Curtis formula and a new integration interval division scheme in this paper. The experimental results show that the compound Levin method is not affected by horizontal distance and frequency,and can greatly reduce the computational cost. Thus,It is an efficient method to calculate the oscillatory integral.In addition,this method can be used to calculate the mutual impedance between overhead and underground conductors in ahorizontally multilayered soil.
Key words:  highly oscillatory integral  mutual impedance  interval division  Levin method  Clenshaw-Curtis formula
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