代码搜索:Sampling

找到约 3,969 项符合「Sampling」的源代码

代码结果 3,969
www.eeworm.com/read/248284/12585529

m p10_5.m

% Program P10_5 % Illustration of Decimation Process % clf; M = input('Down-sampling factor = '); n = 0:99; x = sin(2*pi*0.043*n) + sin(2*pi*0.031*n); y = decimate(x,M,'fir'); subplot(2,1,1);
www.eeworm.com/read/135828/13895181

c tables.c

#include "types.h" #include "tables.h" /* Here are MPEG1 Table B.8 and MPEG2 Table B.1 -- Layer III scalefactor bands. Index into this using a method such as: idx = fr_ps->header->sampling_
www.eeworm.com/read/390411/8466496

m oct3dsgn.m

function [B,A] = oct3dsgn(Fc,Fs,N); % OCT3DSGN Design of a one-third-octave filter. % [B,A] = OCT3DSGN(Fc,Fs,N) designs a digital 1/3-octave filter with % center frequency Fc for sampling fre
www.eeworm.com/read/388457/8607974

m p10_1.m

% Program 10_1 % Illustration of Up-Sampling by an Integer Factor % clf; n = 0:50; x = sin(2*pi*0.12*n); y = zeros(1, 3*length(x)); y([1: 3: length(y)]) = x; subplot(2,1,1) stem(n,x); title(
www.eeworm.com/read/387887/8649415

m p10_1.m

% Program 10_1 % Illustration of Up-Sampling by an Integer Factor % clf; n = 0:50; x = sin(2*pi*0.12*n); y = zeros(1, 3*length(x)); y([1: 3: length(y)]) = x; subplot(2,1,1) stem(n,x); title(
www.eeworm.com/read/429878/8783981

htm metrop.htm

Netlab Reference Manual metrop metrop Purpose Markov Chain Monte Carlo sampling with Metropolis algorithm. Synopsis
www.eeworm.com/read/429878/8783995

htm demprgp.htm

Netlab Reference Manual demprgp demprgp Purpose Demonstrate sampling from a Gaussian Process prior. Synopsis de
www.eeworm.com/read/429878/8784187

htm demhmc3.htm

Netlab Reference Manual demhmc3 demhmc3 Purpose Demonstrate Bayesian regression with Hybrid Monte Carlo sampling. Synopsis
www.eeworm.com/read/429878/8784236

htm demprior.htm

Netlab Reference Manual demprior demprior Purpose Demonstrate sampling from a multi-parameter Gaussian prior. Synopsis
www.eeworm.com/read/429878/8784240

htm demgauss.htm

Netlab Reference Manual demgauss demgauss Purpose Demonstrate sampling from Gaussian distributions. Synopsis de