📄 makeybus.m
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function [Ybus, Yf, Yt] = makeYbus(baseMVA, bus, branch)%MAKEYBUS Builds the bus admittance matrix and branch admittance matrices.% [Ybus, Yf, Yt] = makeYbus(baseMVA, bus, branch) returns the full% bus admittance matrix (i.e. for all buses) and the matrices Yf and Yt% which, when multiplied by a complex voltage vector, yield the vector% currents injected into each line from the "from" and "to" buses% respectively of each line. Does appropriate conversions to p.u.% MATPOWER% $Id: makeYbus.m,v 1.6 2005/01/14 17:22:22 ray Exp $% by Ray Zimmerman, PSERC Cornell% Copyright (c) 1996-2005 by Power System Engineering Research Center (PSERC)% See http://www.pserc.cornell.edu/matpower/ for more info.%% constantsj = sqrt(-1);nb = size(bus, 1); %% number of busesnl = size(branch, 1); %% number of lines%% define named indices into bus, branch matrices[PQ, PV, REF, NONE, BUS_I, BUS_TYPE, PD, QD, GS, BS, BUS_AREA, VM, ... VA, BASE_KV, ZONE, VMAX, VMIN, LAM_P, LAM_Q, MU_VMAX, MU_VMIN] = idx_bus;[F_BUS, T_BUS, BR_R, BR_X, BR_B, RATE_A, RATE_B, ... RATE_C, TAP, SHIFT, BR_STATUS, PF, QF, PT, QT, MU_SF, MU_ST] = idx_brch;%% check that bus numbers are equal to indices to bus (one set of bus numbers)if any(bus(:, BUS_I) ~= [1:nb]') error('buses must appear in order by bus number')end%% for each branch, compute the elements of the branch admittance matrix where%%%% | If | | Yff Yft | | Vf |%% | | = | | * | |%% | It | | Ytf Ytt | | Vt |%%stat = branch(:, BR_STATUS); %% ones at in-service branchesYs = stat ./ (branch(:, BR_R) + j * branch(:, BR_X)); %% series admittanceBc = stat .* branch(:, BR_B); %% line charging susceptancetap = ones(nl, 1); %% default tap ratio = 1i = find(branch(:, TAP)); %% indices of non-zero tap ratiostap(i) = branch(i, TAP); %% assign non-zero tap ratiostap = tap .* exp(-j*pi/180 * branch(:, SHIFT)); %% add phase shiftersYtt = Ys + j*Bc/2;Yff = Ytt ./ (tap .* conj(tap));Yft = - Ys ./ conj(tap);Ytf = - Ys ./ tap;%% compute shunt admittance%% if Psh is the real power consumed by the shunt at V = 1.0 p.u.%% and Qsh is the reactive power injected by the shunt at V = 1.0 p.u.%% then Psh - j Qsh = V * conj(Ysh * V) = conj(Ysh) = Gs - j Bs,%% i.e. Ysh = Psh + j Qsh, so ...Ysh = (bus(:, GS) + j * bus(:, BS)) / baseMVA; %% vector of shunt admittances%% build Ybusf = branch(:, F_BUS); %% list of "from" busest = branch(:, T_BUS); %% list of "to" busesCf = sparse(f, 1:nl, ones(nl, 1), nb, nl); %% connection matrix for line & from busesCt = sparse(t, 1:nl, ones(nl, 1), nb, nl); %% connection matrix for line & to busesYbus = spdiags(Ysh, 0, nb, nb) + ... %% shunt admittance Cf * spdiags(Yff, 0, nl, nl) * Cf' + ... %% Yff term of branch admittance Cf * spdiags(Yft, 0, nl, nl) * Ct' + ... %% Yft term of branch admittance Ct * spdiags(Ytf, 0, nl, nl) * Cf' + ... %% Ytf term of branch admittance Ct * spdiags(Ytt, 0, nl, nl) * Ct'; %% Ytt term of branch admittance%% Build Yf and Yt such that Yf * V is the vector of complex branch currents injected%% at each branch's "from" bus, and Yt is the same for the "to" bus endif nargout > 1 i = [[1:nl]'; [1:nl]']; %% double set of row indices Yf = sparse(i, [f; t], [Yff; Yft], nl, nb); Yt = sparse(i, [f; t], [Ytf; Ytt], nl, nb);endreturn;
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