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On point-dissipative systems of differential equations with quadratic nonlinearity

DOI: 10.1155/s0161171291000108

Keywords: point-dissipative , quadratic nonlinearity , symmetric matrices , commutative but generally non-associative algebra.

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Abstract:

The system x ¢ € 2=Ax+f(x) of nonlinear vector differential equations, where the nonlinear term f(x) is quadratic with orthogonality property xTf(x)=0 for all x, is point-dissipative if uTAu<0 for all nontrivial zeros u of f(x).

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