代码搜索:kernel

找到约 10,000 项符合「kernel」的源代码

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m pkernelproj.m

function pkernelproj(model,options) % PKERNELPROJ Plots isolines of kernel projection. % % Synopsis: % pkernelproj(model) % pkernelproj(model,options) % % Description: % This function plots isoline
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m~ rbfpreimg.m~

function x = rbfpreimg( model, options, init_point ) % RBFPREIMG RBF pre-image by Schoelkopf's fixed-point algorithm. % % Synopsis: % x = rbfpreimg( model ) % x = rbfpreimg( model, options ) % x
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m rbfpreimg.m

function x = rbfpreimg( model, options, init_point ) % RBFPREIMG RBF pre-image by Schoelkopf's fixed-point algorithm. % % Synopsis: % x = rbfpreimg( model ) % x = rbfpreimg( model, options ) % x
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m~ contents.m~

% Statistical Pattern Recognition Toolbox (STPRtool). % Version 2.04 22-Dec-2004 % % Bayesian classification. % bayescls - Bayesian classifier with reject option. % bayesdf
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bak dp-1581_uv2.bak

### uVision2 Project, (C) Keil Software ### Do not modify ! Target (dp-1581), 0x0000 // Tools: 'MCS-51' Group (dp-1581) File 1,1, File 1,1, File 1,1
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dsp core.dsp

# Microsoft Developer Studio Project File - Name="core" - Package Owner= # Microsoft Developer Studio Generated Build File, Format Version 6.00 # ** DO NOT EDIT ** # TARGTYPE "Win32 (x86) Stat
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bak dp-1581_uv2.bak

### uVision2 Project, (C) Keil Software ### Do not modify ! Target (dp-1581), 0x0000 // Tools: 'MCS-51' Group (dp-1581) File 1,1, File 1,1, File 1,1
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m som_estimate_gmm.m

function [K,P] = som_estimate_gmm(sM, sD) %SOM_ESTIMATE_GMM Estimate a gaussian mixture model based on map. % % [K,P] = som_estimate_gmm(sM, sD) % % Input and output arguments: % sM (struct) ma
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m rnval.m

function y=rnval(xapp,xtest,kernel,kerneloption,c,d, T); % USAGE % y=rnval(xapp,xtest,kernel,kerneloption,c,d,T); % % y= K*c+ T*d % calculates the output y of a Regularization netwo
www.eeworm.com/read/428269/8880232

m multiplekernel.m

function K=multiplekernel(x,kernel,kerneloptionvec,xapp,solution); % % USAGE % % K=multiplekernel(x,kernel,kerneloptionvec,xapp,solution); % % process the kernel K(x,xapp). If solution is prov