Development of vectorised operations for computing Lyapunov constants for planal polynomial systems of differential equations. By vectorised we mean that the symbolic polynomial operations (addition, substraction, product, differentiation) are performed over the vectors of the coefficients of the polynomials and not on the polynomials themselves. This provides a better performance and allows the computation of higher order Lyapunov constants.
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Vectorised polynomial operations for fast Lyapunov constant computation. This uses PARI/GP, Sage (Python), Singular and some C.
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