代码搜索：Variable
找到约 10,000 项符合「Variable」的源代码
代码结果 10,000
www.eeworm.com/read/143003/7144830
cc terminal.cc
// terminal.cc
//--------------------------------------------------------------------------
// This code is a component of Genetic Programming in C++ (Version 0.40)
// Copyright Adam P. Fraser, 1
www.eeworm.com/read/461264/7230609
pro fxbintable.pro
;+
; NAME:
; FXBINTABLE
; Purpose :
; Common block FXBINTABLE used by "FXB" routines.
; Explanation :
; This is not an IDL routine as such, but contains the definition of the
; common block FXB
www.eeworm.com/read/458493/7295533
m threesum.m
function s = threesum(x,y,z)
% threesum Add three variable and returns the result
s = x+y+z;
www.eeworm.com/read/458493/7295756
m odeeuler.m
function [t,y] = odeEuler(diffeq,tn,h,y0)
% odeEuler Euler's method for integration of a single, first order ODE
%
% Synopsis: [t,y] = odeEuler(diffeq,tn,h,y0)
%
% Input: diffeq = (string
www.eeworm.com/read/458493/7295767
m odemidpt.m
function [t,y] = odeMidpt(diffeq,tn,h,y0)
% odeMidpt Midpoint method for integration of a single, first order ODE
%
% Synopsis: [t,y] = odeMidpt(diffeq,tn,h,y0)
%
% Input: diffeq = (string
www.eeworm.com/read/458493/7295769
m oderk4sys.m
function [t,y] = odeRK4sys(diffeq,tn,h,y0)
% odeRK4sys Fourth order Runge-Kutta method for systems of first order ODEs
% Nonvectorized version
%
% Synopsis: [t,y] = odeRK4sys(diffeq,t
www.eeworm.com/read/458488/7295958
m threesum.m
function s = threesum(x,y,z)
% threesum Add three variable and returns the result
s = x+y+z;
www.eeworm.com/read/458488/7296132
m odeeuler.m
function [t,y] = odeEuler(diffeq,tn,h,y0)
% odeEuler Euler's method for integration of a single, first order ODE
%
% Synopsis: [t,y] = odeEuler(diffeq,tn,h,y0)
%
% Input: diffeq = (string
www.eeworm.com/read/458488/7296143
m odemidpt.m
function [t,y] = odeMidpt(diffeq,tn,h,y0)
% odeMidpt Midpoint method for integration of a single, first order ODE
%
% Synopsis: [t,y] = odeMidpt(diffeq,tn,h,y0)
%
% Input: diffeq = (string
www.eeworm.com/read/458488/7296145
m oderk4sys.m
function [t,y] = odeRK4sys(diffeq,tn,h,y0)
% odeRK4sys Fourth order Runge-Kutta method for systems of first order ODEs
% Nonvectorized version
%
% Synopsis: [t,y] = odeRK4sys(diffeq,t