This can be applied to solving systems of nth differential equations
Inspiration:
http://www.faqs.org/patents/app/20120...
http://www.google.com/patents/WO20070...
Link to Python code: https://github.com/andrewrgarcia/yout...
Download Python: https://www.anaconda.com/
In a previous tutorial I have demonstrated a method to obtain the solutions to a system of differential equations of the form,
dx1/dt = (a11)x1 + (a12)x2 + (a12)x3 + . . .
dx2/dt = (a11)x1 + (a12)x2 + (a12)x3 + . . .
dx3/dt = (a11)x1 + (a12)x2 + (a12)x3 + . . .
In this video I extend that idea to a more elegant computational technique:
A method to solve nth order differential equations.