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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?
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?