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On the complexity of computing Grobner bases for weighted homogeneous systems

机译:关于加权齐次系统计算Grobner基的复杂性

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摘要

Solving polynomial systems arising from applications is frequently made easier by the structure of the systems. Weighted homogeneity (or quasi-homogeneity) is one example of such a structure: given a system of weights W = (w1, ... W-homogeneous polynomials are polynomials which are homogeneous w.r.t. the weighted degree deg (X-1(alpha 1)...X-n(alpha n)) = Sigma wi alpha i.
机译:系统的结构常常使求解由应用程序产生的多项式系统变得更加容易。加权同质性(或准同质性)是这种结构的一个示例:给定权重系统W =(w1,... W均质多项式是加权度数为deg(X-1(alpha 1 )... Xn(alpha n))=西格玛wi alpha i。

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