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how do you figure out the stability of a critical point from the eigenvalues of the jacobian matrix?
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If at least of the eigenvalues is a positive real number, the equilibrium is unstable. Otherwise (if they are all negative), they are asymptotically stable, if my memory does not fail me.
and how do you know whether the critical point is a nodal sink or a spiral sink?
Check this link: http://kaharris.org/teaching/216/Lectures/lec28/lec28.pdf I think it's easier to explain with pictures :-)
Oh thanksss, i understand it much better now :)
No problem :-) Glad to be of some help.
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