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
Antworten (1)
KSSV
am 16 Nov. 2016
0 Stimmen
You may have a look into this to understand:
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