代码搜索:Gradient

找到约 2,951 项符合「Gradient」的源代码

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java kunststoffgradienttheme.java

package com.incors.plaf.kunststoff; import javax.swing.plaf.*; import com.incors.plaf.*; public class KunststoffGradientTheme implements GradientTheme { // gradient colors private final Color
www.eeworm.com/read/415194/6281715

m nonlin_gg.m

function [s, err_cost, iter_time]=nonlin_gg(x,F,C,m,varargin) % nonlin_gg: Nonlinear sparse approximation by greedy gradient search. % %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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m greed_gp.m

function [s, err_mse, iter_time]=greed_gp(x,A,m,varargin) % greed_gp: Gradient Pursuit algorithm from [1] %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Usage % [s, err_
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m .15636-199119694-9.m

function [s, err_mse, iter_time]=greed_nomp(x,A,m,varargin) % greed_nomp: Nearly Orthogonal Matching Pursuit or Approximate Conjugate % Gradient Pursuit algorithm %%%%%%%%%%%%%%%%%%%%%%%%
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m greed_nomp.m

function [s, err_mse, iter_time]=greed_nomp(x,A,m,varargin) % greed_nomp: Nearly Orthogonal Matching Pursuit or Approximate Conjugate % Gradient Pursuit algorithm %%%%%%%%%%%%%%%%%%%%%%%%
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m predict_grad.m

function [xP] = predict_grad(xP,G,rx,lamda) %This rouine uses the gradient descent algorithm to try to help %'push' particles to a region of higher probability before the %state update equation g
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m demolgd1.m

%DEMOLGD1 Demonstrate simple MLP optimisation with on-line gradient descent % % Description % The problem consists of one input variable X and one target variable % T with data generated by sampling X
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m compute_empgrad.m

function v = compute_empgrad(fun,x,fx,scaling,empgradtype,varargin); % COMPUTE_EMPGRAD - computes the empirical gradient % empgradtype : 1 - d function evaulations % 2 - 2*d fu
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m demolgd1.m

%DEMOLGD1 Demonstrate simple MLP optimisation with on-line gradient descent % % Description % The problem consists of one input variable X and one target variable % T with data generated by sampling X
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m demolgd1.m

%DEMOLGD1 Demonstrate simple MLP optimisation with on-line gradient descent % % Description % The problem consists of one input variable X and one target variable % T with data generated by sampling X