JacobianODE:
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This function computes the Jacobian matrix for a right hand-side.
The central difference approximation good to O(h^2) is used.
For any function f(x,t) it will compute the f0 and a matrices.
f(x,t) ‰ f(xOP,tOP) + a(xOP,tOP) x + Š
funFcn is input as a character string 'xxxxx' and must be of the form
xdot = xxxxx ( t, x, flag, d )
which is the same form used in ode113.
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Form:
[a, fOP] = JacobianODE( funFcn, tOP, xOP, d )
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Inputs
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funFcn (1,:) T'function name'
tOP (1,1) Time
xOP (n,1) State at the operating point
d Optional data structure
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Outputs
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a (n,n) Jacobian matrix of first partials
fOP (n,1) f(xOP,tOP) at the operating point
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Children: