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function dy=rigid(t,y)
a=0.06;%ÂÖÌ¥µÄ½ÓµØÓ¡¼£³¤¶È
w=63;%ÂÖÌ¥µÄתËÙ
R=0.317;%ÂÖÌ¥°ë¾¶
u=1;%Íâ½ç·çËÙ
ls=1.293;%¿ÕÆøÃܶÈ
lg=2.5*10^3;%Ä¥Á£ÃܶÈ
d=10^(-5);%Ä¥Á£Ö±¾¶
g=9.806;%ÖØÁ¦¼ÓËÙ¶È
m=1.79*10^(-6);%¿ÕÆø¶¯Á¦Õ³¶È
k1=3*ls/(4*lg*d);
g1=(1-ls/lg)*g;
dy=zeros(4,1);%Ò»¸öÁÐÏòÁ¿
V=sqrt(y(2)^2+y(4)^2);
U=w*sqrt(R^2-(y(1)^2+y(3)^2));
Re1=ls*d*abs(u-V)/m;
Re2=ls*d*abs(U-V)/m;
Cd1=24*(1+0.0975*Re1-0.636*Re1^2)/Re1;
Cd2=24*(1+0.0975*Re2-0.636*Re2^2)/Re2;
k2=3*Cd2*ls/(4*lg*d);
dy(1)=y(2);
dy(3)=y(4);
dy(2)=k1*(Cd1*(u-y(2))^2+Cd2*(w*(y(1)-a)/(sqrt(R^2-((y(1)-a)^2+(y(3)+sqrt(R^2-a^2))^2))+y(2))^2));
dy(4)=-g1+k2*(w*(y(3)+sqrt(R^2-a^2))/sqrt(R^2-((y(1)-a)^2+(y(3)+sqrt(R^2-a^2))^2)+y(4))^2);
dy=[dy(1) dy(2) dy(3) dy(4)]';
end
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tspan=linspace(0,1.5,1000);
[T Y]=ode23s(@rigid,tspan,[0 19.6 0 3.87]);
Warning: Failure at t=7.361808e-06.  Unable to meet integration tolerances without reducing the step size below the smallest value
allowed (2.615440e-20) at time t.
> In ode23s at 402
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function dx = hanshu(t, x)
global a b c d e f g h i j k m l n
         dx = zeros(4,1);
         dx(1) = a + b*x(3) + c*x(2) - d*x(1);
         dx(2) = e + f*x(1) + g*x(3) + h*x(4) - i*x(2);
         dx(3) = j + k*x(1) - l*x(3);
         dx(4) = m*x(2) - n*x(4);
end
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