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Solving ODEs in Matlab - MIT

Solving ODEs in Matlab - MIT

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III. Solving systems of first-order ODEs! dy 1 dt =y 2 dy 2 dt =1000(1 "y 1 2) 2 1! y 1 (0)=0 y 2 (0)=1 van der Pol equations in relaxation oscillation: To simulate this system, create a function osc containing the equations. Method 1: preallocate space in a column vector, and fill with derivative functions function dydt = osc(t,y)

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