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%% 自适应模拟电荷法
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% [1]. 任巍巍, 孙.A.宗.A., 一种较准确的分裂导线表面场强计算方法. 电网技术, 2006(04): 第92-96页.
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% [2]. 陈习文, 特高压直流输电线路电磁环境的研究, 2012, 北京交通大学.
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%%
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%设置几个参数
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semi_lineDistance=20;%分裂间距
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semi_lineCount=4;%分裂数
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ConductorX=[-9,9];%导线距地高度
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ConductorY=[14.5,14.5];%导线间距
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%%
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%设置电压
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Volt=[500;500;500;500;-500;-500;-500;-500];
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%按分裂数和分裂导线间距布置单相线路导线
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%用极坐标
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arc=2*pi/semi_lineCount;
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%子导线中心到导线中心的距离
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R=semi_lineDistance/2/sin(arc/2);
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%每个子导线的坐标
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semi_linePos=ones(semi_lineCount,1);
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for I=1:semi_lineCount
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semi_linePos(I)=exp(1j*((I-1)*arc+arc/2))*R;%逆时针转一个角度
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end
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semi_lineAPos=semi_linePos+20+1j*10;
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semi_lineBPos=semi_linePos-20+1j*10;
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semi_linePos=[semi_lineAPos;semi_lineBPos];
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%计算模拟电荷的位置
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r1=2;
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simulationChargePos=ones(semi_lineCount,1);
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for I=1:semi_lineCount
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simulationChargePos(I)=exp(1j*((I-1)*arc+arc/2))*(R+r1);%逆时针转一个角度
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end
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simulationChargeAPos=simulationChargePos+ConductorX(1)+1j*ConductorY(1);
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simulationChargeBPos=simulationChargePos+ConductorX(2)+1j*ConductorY(2);
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simulationChargePos=[simulationChargeAPos;simulationChargeBPos];
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%计算电位系数
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H=diag(imag(simulationChargePos));
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r=0.03/2*eye(length(imag(simulationChargePos)));%导线自几何均距
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%导线与导线的距离
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matSimulationChargePos=repmat(simulationChargePos,1,length(simulationChargePos));
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conductor2conductorDistance=matSimulationChargePos-conj(matSimulationChargePos');
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conductor2conductorDistance=abs(conductor2conductorDistance-diag(diag(conductor2conductorDistance)));
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matMirrorChargePos=conj(matSimulationChargePos);%虚部取负号
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conductor2MirrorDistance=matSimulationChargePos-conj(matMirrorChargePos');
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conductor2MirrorDistance=abs(conductor2MirrorDistance-diag(diag(conductor2MirrorDistance)));
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eslong=1;
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P1=1/pi/eslong*log(2*H./r);
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P1(isnan(P1))=0;
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P2=1/pi/eslong*log(conductor2MirrorDistance./conductor2conductorDistance);
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P2(isnan(P2))=0;
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P=P1+P2;
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%求电荷
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QRI=P\Volt;
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