Numerical Methods, Classical Mechanics, Engineering, Physics, Mechanics.
Runge-Kutta method is: k1 = hf(y[i],t[i]) k2 = hf(y[i] + k1/2, t[i] + h/2) k3 = hf(y[i] + k2/2, t[i] + h/2) k4 = hf(y[i] + k3, t[i] + h) y[i+1] = y[i] + 1/6*(k1 + 2k2 + 2k3 + k4) where y[i] is the value of the solution at time t[i], f(y[i],t[i]) is the derivative of the solution at time t[i], h is