代码搜索：Integration
找到约 3,762 项符合「Integration」的源代码
代码结果 3,762
www.eeworm.com/read/172012/9726727
m trapezoid.m
function I = trapezoid(fun,a,b,npanel)
% trapezoid Composite trapezoid rule
%
% Synopsis: I = trapezoid(fun,a,b,npanel)
%
% Input: fun = (string) name of m-file that evaluates f(x)
%
www.eeworm.com/read/265890/11250805
m romber.m
function [R,quad,err,h]=romber(f,a,b,n,tol)
%Input -f is the integrand input as a string 'f'
% -a and b are upper and lower limits of integration.
% -n is the maximum number of rows in
www.eeworm.com/read/146714/12616707
f06 test-posi.f06
1
THIS PROGRAM IS CONFIDENTIAL AND A TRADE SECRET OF MSC.SOFTWARE CORPORATION. THE RECEIPT OR
POSSESSION OF THIS PROGRAM DOES NOT CONVEY ANY RIGHTS
www.eeworm.com/read/133538/14036704
cpp wnchyppr.cpp
/************************** WNCHYPPR.CPP ********************** 2002-10-20 AF *
*
* Calculation of univariate and multivariate Wallenius noncentral
* hypergeometric probability distribution.
*
*
www.eeworm.com/read/235612/14061346
m blint.m
function gout=blint(g,t,flow,fhigh,delflow,delfhigh)
% gout=blint(g,t,flow,fhigh,delflow,delfhigh)
%
% BLINT performs band limited integration in the frequency domain.
% This is done by spectral div
www.eeworm.com/read/201324/15410187
m green.m
function out=green( z, x, a, k)
% evaluates Green's function for numeric integration
% z - integration variable
% x - distance between the middle of the segmant and the point in which potential comp
www.eeworm.com/read/108859/15573700
m ctsimhlp.m
function ctsimhlp
% CTSIMHLP Help file for CTSIMGUI
% ADSP Toolbox: Version 2.0
% For use with "Analog and Digital Signal Processing", 2nd Ed.
% Published by PWS Publishing Co.
%
% Ashok Am
www.eeworm.com/read/100594/15870135
h integrat.h
#pragma Integrate
typedef double FunctionType(double d);
double Simpson(double LowerLimit,
double UpperLimit,
unsigned int NumIntervals,
www.eeworm.com/read/100399/15874728
cpp mandel.cpp
#define WANT_MATH
#define WANT_STREAM
#include "include.h"
#include "array1.h"
#include "cx.h"
// Consider the sequence of complex numbers
// z[0] =0; z[n+1] = z[n] ** 2 + c
// where ** denote