代码搜索：initial
找到约 10,000 项符合「initial」的源代码
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www.eeworm.com/read/475765/6777694
m ex5_1.m
% EX5_1.M Solve Dy=1/(t-1) using Symbolic Math Toolbox
% for Example 5.1 and 5.2
y=dsolve('Dy=1/(t-1)')
y1=dsolve('Dy=1/(t-1)','y(2)=-10') % Initial values t=2
y2=dsolve('Dy=1/(t-1)','y(2)=0')
www.eeworm.com/read/475765/6777698
m ex5_9.m
% EX5_9.M Solve the system of equations
% Dx1(t)= x1 + x2
% Dx2(t)=4x1 + x2
% Use dsolve with x=x1 and y=x2; Initial [1 1]
xvec='Dx=x+y,Dy=4*x+y' % Print the results
initc='x(0)=1,y(0)=1'
[x
www.eeworm.com/read/475765/6777713
m ex5_14.m
% EX5_14.M Verify Example 5.14 using dsolve
% Dx1=x1+exp(t); Dx2=-x1 +3*x2; In result x=x1, y=x2.
% (This requires Symbolic Math Toolbox)
fprintf('Solution of system of Example 5.14 x=x1,y=x2 \n'
www.eeworm.com/read/475765/6777716
m ex5_12.m
% EX5_12.M Verify Example 5.12 using dsolve
% Dx1=x1+x2; Dx2=x2; In result x=x1, y=x2.
% (This requires Symbolic Math Toolbox)
fprintf('Solution of system of Example 5.12 x=x1,y=x2 \n')
[x,y]=ds
www.eeworm.com/read/475765/6777767
m ex6_7.m
% EX6_7.M Test Euler method on Dy(t)=y(t) t=[0 1].
% Compare exact value with Euler solution
% y(n+1)=y(n)+hy(n)=(1+h)y(n); h=0.1
clear
n=10; % Number of intervals
y(1)=1;
www.eeworm.com/read/474804/6807870
m main.m
initial;
global G;
G=1;
adapting; % 适应度值
for G=2:200
selection; % 选择
crossover; % 交叉
mutation; % 变异
adapting; % 适应度值
end
result;
www.eeworm.com/read/154711/6853116
-
#include
void main()
{
struct childrec/*定义结构体*/
{
char initial; /* 姓名首字母 */
int age; /* 年龄 */
int grade; /* 考试成绩 */
}boy,girl;
www.eeworm.com/read/471742/6888575
txt ho2_1.txt
ho2_1.txt
>> ho2
Enter the title name TTL:Falling with simple air resistance
Enter the number calculation steps desired NPTS: 200
Enter the run time TMAX: 20
Enter value of gravity G: 9.8
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m ho1.m
%ho1.m
%Calculation of position, velocity, and acceleration for a harmonic
%oscillator versus time. The equations of motion are used for small time intervals
clear;
%NPTS=100;TMAX=1.0;%example Max
www.eeworm.com/read/471742/6888584
m least_action.m
%least_action.m - simulates Hamilton's Least Action principle for a
%particle under the action of gravity. The trajectory is compared
%with what is expected analytically
clear; tol=1.e-7; %clear,