代码搜索:corresponding

找到约 4,250 项符合「corresponding」的源代码

代码结果 4,250
www.eeworm.com/read/156653/11786603

m cplxcomp.m

function I = cplxcomp(p1,p2) % I = cplxcomp(p1,p2) % Compares two complex pairs which contain the same scalar elements % but (possibly) at differrent indices. This routine should be % used after C
www.eeworm.com/read/155919/11838382

m cp0602_thr_db_vectors.m

% % FUNCTION 6.5 : "cp0602_thr_dB_vectors" % % Evaluates the bandwidth of the input 'PSD' with values in % the frequency range given by the frequency vector 'f'. % bandwidth is evaluated accordin
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m mexsvmclass.m

function [ClassRate, DecisionValue]= mexSVMClass(Samples, Labels, AlphaY, SVs, Bias, Parameters) % [ClassRate, DecisionValue]= mexSVMClass(Samples, Labels, AlphaY, SVs, Bias, Parameters) % % Class
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m mexsvmtrain.m

function [AlphaY, SVs, Bias, Parameters] = mexSVMTrain(Samples, Labels, Parameters) % [AlphaY, SVs, Bias, Parameters] = mexSVMTrain(Samples, Labels, Parameters) % % Construct a 2-class SVM classifi
www.eeworm.com/read/343751/11930406

m ctp43.m

function [c, A] = ctp43(x, ctrl) %Call: [c A]=ctp43(x,ctrl) %Evaluate both the constraints and the corresponding %Jacobian if ctrl>0, for the problem below at x %The problem is defined as c(x)>=0
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m sysequ.m

function [GNlambda, r, p, beta, lenJp, JpTf] = SysEqu(Aset,Jc,Teq,T,J,Tnfixed,nfixed,fixed,Abounds,b,f,m,n) %Call: %[GNlambda, r, p, beta, lenJp, JpTf] = SysEqu(Aset,Jc,Teq,T,J,Tnfixed,nfixed,fixed,
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m colinmod.m

function [c, A] = cOlinMod(x, ctrl, t, u) %Call: [c A]=ctp25(x,ctrl,t,u) %Evaluate the constraints and the corresponding %Jacobian for the problem below at x. %if ctrl>0 only the Jacobian is compu
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m hmukai.m

function [h, A] = hmukai(x, ctrl) %Call: [h A]=hmukai(x,ctrl) %Evaluate both the constraints and the corresponding %Jacobian if ctrl>0, for the problem below at x %The problem is defined as h(x)>=
www.eeworm.com/read/343751/11930518

m ctp269.m

function [c, A] = ctp269(x, ctrl) %Call: [c A]=ctp269(x,ctrl) %Evaluate both the constraints and the corresponding %Jacobian if ctrl>0, for the problem below at x %The problem is defined as c(x)=0
www.eeworm.com/read/343751/11930532

m folinmod.m

function [f, J] = fOlinMod(x, ctrl, t, u) %Call: [f J]=fOlinMod(x,ctrl,t,u) %Evaluate the residuals corresponding %to the objective in a nonlinear lsq problem. %If ctrl>0 the Jacobian J should be