代码搜索：integrals
找到约 127 项符合「integrals」的源代码
代码结果 127
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texi specfunc-expint.texi
@cindex exponential integrals
Information on the exponential integrals can be found in Abramowitz &
Stegun, Chapter 5. These functions are declared in the header file
@file{gsl_sf_expint.h}.
@menu
www.eeworm.com/read/393688/2472898
h comqfl.h
!-----------------------------------------------------------------------
!
! Purpose: Global integrals for moisture and mass conservation and geopotential height
!
!--------------------------------
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m fermi.m
function ret=fermi(order,x);
%FERMI complete Fermi integrals
%
%y=FERMI(order,x)
%
%these function computes the values of the complete Fermi-Dirac integrals
%of the order -3/2, -1/2, 1/2 and 3
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m intro21.m
% INITIALIZE ===========================================================
close all
clear
% Fresnel integrals ==================================================
v=[-5:0.01:5];
C=mfun('Fresn
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c fresnlf.c
/* fresnlf.c
*
* Fresnel integral
*
*
*
* SYNOPSIS:
*
* float x, S, C;
* void fresnlf();
*
* fresnlf( x, _&S, _&C );
*
*
* DESCRIPTION:
*
* Evaluates the Fresnel integrals
*
*
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c shichi.c
/* shichi.c
*
* Hyperbolic sine and cosine integrals
*
*
*
* SYNOPSIS:
*
* double x, Chi, Shi, shichi();
*
* shichi( x, &Chi, &Shi );
*
*
* DESCRIPTION:
*
* Approximates the integ
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c fresnl.c
/* fresnl.c
*
* Fresnel integral
*
*
*
* SYNOPSIS:
*
* double x, S, C;
* void fresnl();
*
* fresnl( x, _&S, _&C );
*
*
* DESCRIPTION:
*
* Evaluates the Fresnel integrals
*
*
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texi specfunc-ellint.texi
@cindex elliptic integrals
The functions described in this section are declared in the header file
@file{gsl_sf_ellint.h}.
@menu
* Definition of Legendre Forms::
* Definition of Carlson For
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texi specfunc-ellint.texi
@cindex elliptic integrals
The functions described in this section are declared in the header file
@file{gsl_sf_ellint.h}.
@menu
* Definition of Legendre Forms::
* Definition of Carlson Forms::
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m gausslagquad.m
function I = gaussLagQuad(fun,nnode,wtype,varargin)
% gaussLagQuad Gauss-Laguerre quadrature for integrals on [0,infinity)
%
% Synopsis: I = gaussLagQuad(fun,node)
% I = gaussLagQuad(