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Bumped by Community user
Bumped by Community user
Bumped by Community user
Bumped by Community user
Bumped by Community user
Bumped by Community user
formatting (the question was bumped by the system anyway)
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YCor
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Center manifold theorem and case of all zero eigenvalueeigenvalues

Is the center manifold theorem applicable if say for a planar  (2D) system of non-linear odeODE, the stability matrix has both eigenvalues zero? Of course, there is only one eigenvector.

If not, what is the way to approach such a problem?

Center manifold theorem and case of all zero eigenvalue

Is the center manifold theorem applicable if say for a planar(2D) system of non-linear ode, the stability matrix has both eigenvalues zero? Of course, there is only one eigenvector.

If not, what is the way to approach such a problem?

Center manifold theorem and case of all zero eigenvalues

Is the center manifold theorem applicable if say for a planar  (2D) system of non-linear ODE, the stability matrix has both eigenvalues zero? Of course, there is only one eigenvector.

If not, what is the way to approach such a problem?

Bumped by Community user
Typos in the title are corrected.
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user64494
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Center Manifold Theoremmanifold theorem and case of all zero eigenvalue

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Subho
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Center Manifold Theorem and case of all zero eigenvalue

Is the center manifold theorem applicable if say for a planar(2D) system of non-linear ode, the stability matrix has both eigenvalues zero? Of course, there is only one eigenvector.

If not, what is the way to approach such a problem?