代码搜索:parameter
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www.eeworm.com/read/453478/7418971
txt readme.txt
jClientUpload 1.8
Copyright JavaZOOM 1999-2006
http://www.javazoom.net
==========================================================
jClientUpload support page :
http://www.javazoom.net/applets/jc
www.eeworm.com/read/452443/7441131
java rtfreader.java
/*
* @(#)RTFReader.java 1.26 05/11/17
*
* Copyright 2006 Sun Microsystems, Inc. All rights reserved.
* SUN PROPRIETARY/CONFIDENTIAL. Use is subject to license terms.
*/
package javax.swing.text.r
www.eeworm.com/read/451547/7462017
m optim_auc.m
function [w,optval] = optim_auc(x,wname,fracrej,range,nrbags,varargin)
%OPTIM_AUC Optimize hyperparameters for an OCC
%
% W = OPTIM_AUC(X,WNAME,FRACREJ,RANGE,NRBAGS,VARARGIN)
%
% Optimize the AUC-p
www.eeworm.com/read/450608/7480151
m parzenc.m
%PARZENC Optimisation of the Parzen classifier
%
% [W,H] = PARZENC(A)
% W = PARZENC(A,H,FID)
%
% INPUT
% A dataset
% H smoothing parameter (may be scalar, vector of per-class
% param
www.eeworm.com/read/450608/7480156
m svo_nu.m
%SVO_NU Support Vector Optimizer: NU algorithm
%
% [V,J,C] = SVO(K,NLAB,NU,PD)
%
% INPUT
% K Similarity matrix
% NLAB Label list consisting of -1/+1
% NU Regularization parameter (0 <
www.eeworm.com/read/449504/7502128
m ols_gv.m
function results = ols_gv(y,x,ndraw,nomit,prior)
% PURPOSE: MCMC estimates for the Bayesian heteroscedastic linear model
% y = X B + e, p(e_i) = f_t(e_i | 0, v_i, lambda)
% p(V) =
www.eeworm.com/read/449504/7502715
m gedpdf.m
function prob = gedpdf(x,nu)
% PURPOSE:
% Evaluates the Probabiliy a vector of observations x(Nx1)
% has if drawn from a Generalzed Error Dist'n with parameter nu
% which is the exponential power
www.eeworm.com/read/448887/7523322
m wrimage.m
function x = wrimage(DataOut,h,w,filename,PicExpand)
%WRIMAGE Formats the data and writes it to a bmp file
%
% x = wrimage(DataOut,h,w,filename,PicExpand)
% x : image data as a single row vector.
www.eeworm.com/read/448636/7528848
m grminabsverset.m
function nMS=grMinAbsVerSet(E,d)
% Function nMS=grMinAbsVerSet(E,d) solve the minimal absorbant set problem
% for the graph vertexes.
% Input parameters:
% E(m,2) - the edges of graph;
%