代码搜索:Gradient

找到约 2,951 项符合「Gradient」的源代码

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h implicitfunction.h

#ifndef IMPLICITFUNCTION #define IMPLICITFUNCTION #include class ImplicitFunction{ public: virtual float value(float x, float y, float z)=0; virtual void gradient(float g[3], fl
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m apprgrdn.m

function g = apprgrdn(x,f,fun,deltax,obj) % Usage: % g = apprgrdn(x,f,fun,deltax,obj) % Function apprgrdn.m performs the finite difference approximation % of the gradient at a point . %
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m hill_obj.m

function [f,df]=hill_obj(x,dims,ii,dd,pars); % % computes the objective function and gradient of the non-convex formulation of MVU. % % copyright by Kilian Q. Weinberger, 2006 % % % % This file is
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m definev.m

function [v,dv]= definev(g,x,l,u); %DEFINEV Scaling vector and derivative % % [v,dv]= DEFINEV(g,x,l,u) returns v, distances to the % bounds corresponding to the sign of the gradient g, where %
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m olgd.m

function [net, options, errlog, pointlog] = olgd(net, options, x, t) %OLGD On-line gradient descent optimization. % % Description % [NET, OPTIONS, ERRLOG, POINTLOG] = OLGD(NET, OPTIONS, X, T) uses on
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m gpgrad.m

function g = gpgrad(net, x, t) %GPGRAD Evaluate error gradient for Gaussian Process. % % Description % G = GPGRAD(NET, X, T) takes a Gaussian Process data structure NET % together with a matrix X of
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m olgd.m

function [net, options, errlog, pointlog] = olgd(net, options, x, t) %OLGD On-line gradient descent optimization. % % Description % [NET, OPTIONS, ERRLOG, POINTLOG] = OLGD(NET, OPTIONS, X, T) uses on
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m gpgrad.m

function g = gpgrad(net, x, t) %GPGRAD Evaluate error gradient for Gaussian Process. % % Description % G = GPGRAD(NET, X, T) takes a Gaussian Process data structure NET % together with a matrix X of
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m definev.m

function [v,dv]= definev(g,x,l,u); %DEFINEV Scaling vector and derivative % % [v,dv]= DEFINEV(g,x,l,u) returns v, distances to the % bounds corresponding to the sign of the gradient g, where %
www.eeworm.com/read/358694/10181644

m definev.m

function [v,dv]= definev(g,x,l,u); %DEFINEV Scaling vector and derivative % % [v,dv]= DEFINEV(g,x,l,u) returns v, distances to the % bounds corresponding to the sign of the gradient g, where %