代码搜索：integrals
找到约 127 项符合「integrals」的源代码
代码结果 127
www.eeworm.com/read/458493/7295816
m quadtoinfinity.m
function Isum = quadToInfinity(fun,a,dx0,tol,method)
% quadToInfinity Integral from a to infinity evaluated as sum of integrals
% Size of subintervals increases geometrically. Sum
www.eeworm.com/read/458488/7296180
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(
www.eeworm.com/read/458488/7296192
m quadtoinfinity.m
function Isum = quadToInfinity(fun,a,dx0,tol,method)
% quadToInfinity Integral from a to infinity evaluated as sum of integrals
% Size of subintervals increases geometrically. Sum
www.eeworm.com/read/144399/12797658
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(
www.eeworm.com/read/144399/12797691
m quadtoinfinity.m
function Isum = quadToInfinity(fun,a,dx0,tol,method)
% quadToInfinity Integral from a to infinity evaluated as sum of integrals
% Size of subintervals increases geometrically. Sum
www.eeworm.com/read/124283/14579401
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::
www.eeworm.com/read/212047/15166935
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::
www.eeworm.com/read/167728/5453154
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::
www.eeworm.com/read/172012/9726696
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(
www.eeworm.com/read/172012/9726719
m quadtoinfinity.m
function Isum = quadToInfinity(fun,a,dx0,tol,method)
% quadToInfinity Integral from a to infinity evaluated as sum of integrals
% Size of subintervals increases geometrically. Sum