How to extract affine terms from a differential equation after linearization?
Vanderpol Eqn:
,t)=x[2](t)](http://www.mapleprimes.com/MapleImage.ashx?f=0e72a503d8cda67b04bca7adbdaff5ff.gif)
,t)=(1-x[1](t)^2)*x[2](t)-x[1](t)](http://www.mapleprimes.com/MapleImage.ashx?f=5b4d3d431e3e4c36827a50eaec034294.gif)
To be precise, I linearized a vanderpol equation at a linear point (without giving equilibrium point), the solution obtained was in differential form. I want to get the output in terms of matrices including affine term.
Please note that, I got the statespace of the above eqn by adding 'checkpoint=false' as an optional input to 'linearize' but the solution does not contain the affine term. Is there any way I can get an affine(const) term from the statespace or get the output linear matrices from the differential eqn form?
I appreciate your help!