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- W1985548249 abstract "Let P ( x ) = 0 be a system of n polynomial equations in n unknowns. Denoting P = ( p 1 ,…, p n ), we want to find all isolated solutions of for x = ( x 1 ,…, x n ). This problem is very common in many fields of science and engineering, such as formula construction, geometric intersection problems, inverse kinematics, power flow problems with PQ-specified bases, computation of equilibrium states, etc. Elimination theory-based methods, most notably the Buchberger algorithm (Buchberger 1985) for constructing Gröbner bases, are the classical approach to solving (1.1), but their reliance on symbolic manipulation makes those methods seem somewhat unsuitable for all but small problems." @default.
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- W1985548249 date "1997-01-01" @default.
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- W1985548249 title "Numerical solution of multivariate polynomial systems by homotopy continuation methods" @default.
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- W1985548249 doi "https://doi.org/10.1017/s0962492900002749" @default.
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