gusucode.com > symbolic工具箱matlab源码程序 > symbolic/mfunlist.m
function mfunlist
%MFUNLIST Special functions for MFUN.
% MFUNLIST will be removed in a future release.
% Instead, use the appropriate special function listed below.
% For example, use bernoulli(n) instead of mfun('bernoulli',n).
%
% The following special functions are listed in alphabetical order
% according to the third column. n denotes an integer argument,
% x denotes a real argument, and z denotes a complex argument. For
% more detailed descriptions of the functions, including any argument
% restrictions, see the documentation of the active symbolic engine.
%
%bernoulli n Bernoulli Numbers => bernoulli(n)
%bernoulli n,z Bernoulli Polynomials => bernoulli(n,z)
%BesselI x1,x Bessel Function of the First Kind => besseli(v,x)
%BesselJ x1,x Bessel Function of the First Kind => besselj(v,x)
%BesselK x1,x Bessel Function of the Second Kind => besselk(v,x)
%BesselY x1,x Bessel Function of the Second Kind => bessely(v,x)
%Beta z1,z2 Beta Function => beta(x,y)
%binomial x1,x2 Binomial Coefficients => nchoosek(m,n)
%EllipticF - z,k Incomplete Elliptic Integral, First Kind => ellipticF(z,k)
%EllipticK - k Complete Elliptic Integral, First Kind => ellipticK(k)
%EllipticCK - k Complementary Complete Integral, First Kind => ellipticCK(k)
%EllipticE - k Complete Elliptic Integrals, Second Kind => ellipticE(k)
%EllipticE - z,k Incomplete Elliptic Integrals, Second Kind => ellipticE(z,k)
%EllipticCE - k Complementary Complete Elliptic Integral, Second Kind => ellipticCE(k)
%EllipticPi - nu,k Complete Elliptic Integrals, Third Kind => ellipticPi(nu,k)
%EllipticPi - z,nu,k Incomplete Elliptic Integrals, Third Kind => ellipticPi(z,nu,k)
%EllipticCPi - nu,k Complementary Complete Elliptic Integral, Third Kind => ellipticCPi(nu,k)
%erfc z Complementary Error Function => erfc(z)
%erfc n,z Complementary Error Function's Iterated Integrals => erfc(n,z)
%Ci z Cosine Integral => sinint(z)
%dawson x Dawson's Integral => dawson(z)
%Psi z Digamma Function => psi(z)
%dilog x Dilogarithm Integral => dilog(x)
%erf z Error Function => erf(z)
%euler n Euler Numbers => euler(n)
%euler n,z Euler Polynomials => euler(n,z)
%Ei x Exponential Integral => ei(n)
%Ei n,z Exponential Integral => expint(n,z)
%FresnelC x Fresnel Cosine Integral => fresnelc(x)
%FresnelS x Fresnel Sine Integral => fresnels(x)
%GAMMA z Gamma Function => gamma(z)
%harmonic n Harmonic Function => harmonic(n)
%Chi z Hyperbolic Cosine Integral => coshint(z)
%Shi z Hyperbolic Sine Integral => sinhint(z)
%GAMMA z1,z2 Incomplete Gamma Function => igamma(z1,z2)
%L n,x Laguerre => laguerreL(n,x)
%L n,x1,x Generalized Laguerre => laguerreL(n,x1,x)
%W z Lambert's W Function => lambertw(z)
%W n,z Lambert's W Function => lambertw(n,z)
%lnGAMMA z Logarithm of the Gamma function => gammaln(z)
%Li x Logarithmic Integral => logint(x)
%Psi n,z Polygamma Function => psi(n,z)
%Ssi z Shifted Sine Integral => ssinint(z)
%Si z Sine Integral => sinint(z)
%Zeta z (Riemann) Zeta Function => zeta(z)
%Zeta n,z (Riemann) Zeta Function => zeta(n,z)
%
% Orthogonal Polynomials
%T n,x Chebyshev of the First Kind => chebyshevT(n,x)
%U n,x Chebyshev of the Second Kind => chebyshevU(n,x)
%G n,x1,x Gegenbauer => gegenbauerC(n,x1,x)
%H n,x Hermite => hermiteH(n,x)
%P n,x1,x2,x Jacobi => jacobiP(n,x1,x2,x)
%P n,x Legendre => legendreP(n,x)
%
% See also MFUN, SYMENGINE.
% Copyright 1993-2015 The MathWorks, Inc.
warning(message('symbolic:mfun:FunctionToBeRemoved'));
help mfunlist