代码搜索:Sampling

找到约 3,969 项符合「Sampling」的源代码

代码结果 3,969
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cpp frequencyoffset.cpp

#include "Common.h" /**** add frequency-offset on the i th chip/sampling_point ****/ void AddFrequencyOffset(complex *ChannelOut,int i) { int k; double theta; complex phase; theta = 2
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m bvarf_g.m

function ylevf = bvarf_g(y,nlag,nfor,begf,prior,ndraw,nomit,x,transf); % PURPOSE: Gibbs sampling forecasts for Bayesian vector % autoregressive model using Minnesota-type prior % y
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m bft_create_filter1.m

%BFT_CREATE_FILTER1 Create linear phase low pass filter. Method #1 % This function creates a low pass filter, with a cutting frequency % at half the sampling frequency. The design method is base
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m hmc.m

function [samples, energies, diagn] = hmc(f, x, options, gradf, varargin) %HMC Hybrid Monte Carlo sampling. % % Description % SAMPLES = HMC(F, X, OPTIONS, GRADF) uses a hybrid Monte Carlo % algorithm
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m demmet1.m

function demmet1(plot_wait) %DEMMET1 Demonstrate Markov Chain Monte Carlo sampling on a Gaussian. % % Description % The problem consists of generating data from a Gaussian in two % dimensions using a
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m preprocess.m

function [X, Y, num_data, num_feature] = preprocess(D) global preprocess; % sparse data if (preprocess.Sparse == 1) D = spconvert(D); end % Sampling if ((preprocess.DataSampling == 1)
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m~ demmet1.m~

function demmet1(plot_wait) %DEMMET1 Demonstrate Markov Chain Monte Carlo sampling on a Gaussian. % % Description % The problem consists of generating data from a Gaussian in two % dimensions usi
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m hmc.m

function [samples, energies, diagn] = hmc(f, x, options, gradf, varargin) %HMC Hybrid Monte Carlo sampling. % % Description % SAMPLES = HMC(F, X, OPTIONS, GRADF) uses a hybrid Monte Carlo % algo
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m# #demmet1.m#

function samples=demmet1(plot_wait) %DEMMET1 Demonstrate Markov Chain Monte Carlo sampling on a Gaussian. % % Description % The problem consists of generating data from a Gaussian in two % dimens
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m demmet1.m

function samples=demmet1(plot_wait) %DEMMET1 Demonstrate Markov Chain Monte Carlo sampling on a Gaussian. % % Description % The problem consists of generating data from a Gaussian in two % dimens