Fixed Point Node
A fixed point for which the stability matrix has both eigenvalues of the same sign (i.e., both are positive or both are negative). If λ_1<λ_2<0, then the node is called stable; if λ_1>λ_2>0, then the node is called an unstable node.
A fixed point for which the stability matrix has both eigenvalues of the same sign (i.e., both are positive or both are negative). If λ_1<λ_2<0, then the node is called stable; if λ_1>λ_2>0, then the node is called an unstable node.
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Vestibulum vitae aliquam nunc. Suspendisse mollis metus ac tellus egestas pharetra. Suspendisse at viverra purus. Pellentesque nec posuere ligula, eu congue leo. Integer vulputate tempor arcu. Vestibulum vulputate Vestibulum vitae aliquam nunc. Suspendisse mollis metus ac tellus egestas pharetra. Suspendisse at viverra purus. Pellentesque nec posuere ligula, eu congue leo. Integer vulputate tempor arcu. Vestibulum vulputate
Vestibulum vitae aliquam nunc. Suspendisse mollis metus ac tellus egestas pharetra. Suspendisse at viverra purus. Pellentesque nec posuere ligula, eu congue leo. Integer vulputate tempor arcu.
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