how to use ODE45 with second order ODE
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i want to use ODE 45 to check my RK4 code but I'm not sure how to implement it with these two second order ODE's
my initial conditions are:
x(1) = 1.2; y(1) = 0;
vx(1) = 0; vy(1) = -1.0493571;
t0 = 0; tf = 10;
f = 0;
N = 1000;
dt = (tf-t0)/N;
eps = 0.01;
mu1 = 1/82.45;
mu2 = 1-mu1;
r1 = (((x((((x(i)+mu1)^2 + y(i)^2)^.5);i)+mu1)^2 + y(i)^2)^.5);
r2 = (((x(i)-mu2)^2 +y(i)^2)^.5);
X(x,y,dx,dy) = @(x,y,dx,dy) 2*dy - f*dx + x - (mu2*(x+mu1))/(((x+mu1)^2 +y^2)^1.5) - (mu1*(x-mu2))/(((x-mu2)^2 +y^2)^1.5);
Y(x,y,dx,dy) = @(x,y,dx,dy) -2*dx - f*dy + y - (-mu2*y)/(((x+mu1)^2 +y^2)^1.5) - (-mu1*y)/(((x-mu2)^2 +y^2)^1.5);
I need to also create a plot of the overall position at each time step but I'm not sure what to set for my "x" and "y" in plot("x","y")
any help would be much appreciated
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KSSV
le 16 Nov 2016
0 votes
You may have a look into this to understand:
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