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singular points in 3-dim space |
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| Nov28-06, 02:49 PM | #1 |
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singular points in 3-dim space
For a linearized system I have eigenvalues [tex]\lambda_1, \lambda_2 = a \pm bi \;(a>0)[/tex] and [tex]\lambda_3 < 0 [/tex],
then it should be an unstable spiral point. As [tex]t \to +\infty[/tex] the trajectory will lie in the plane which is parallel with the plane spanned by eigenvectors [tex]v_1,v_2[/tex] corresponding to [tex]\lambda_1, \lambda_2[/tex]. Right? I am just not very sure. |
| Nov29-06, 07:07 AM | #2 |
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Yes, that is correct.
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| Nov29-06, 08:33 AM | #3 |
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Thanks
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