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Compact representation of polynomials for algorithms for computing Grobner and involutive bases

机译:用于计算Grobner和对合基的算法的多项式的紧凑表示

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摘要

In the computation of involutive and Grobner bases with rational coefficients, the major part of the memory is occupied by precision numbers; however, in the case of modular operations (especially, in the computation of Grobner bases), of most importance is the problem of compact representation of monomials composing polynomials of the system. For this purpose, for example, ZDD diagrams and other structures are used, which make execution of typical operations-multiplication by a monomial and reduction of polynomials-more complicated. In this paper, an attempt is made to develop convenient (in the sense of computation of bases) and compact representation of polynomials that is based on hash-tables. Results of test runs are presented.
机译:在有理系数的对合和格罗布纳基的计算中,存储器的大部分被精度数占据。但是,在模块化运算的情况下(尤其是在Grobner基的计算中),最重要的是组成系统多项式的单项式的紧凑表示的问题。为此,例如使用ZDD图和其他结构,这些结构使执行典型的运算(单项式乘法和多项式的简化)更加复杂。在本文中,尝试开发方便(在计算基数的意义上)和基于哈希表的多项式的紧凑表示。给出了测试结果。

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  • 来源
    《Programming and Computer Software 》 |2015年第2期| 126-130| 共5页
  • 作者

    Yanovich D. A.;

  • 作者单位

    Joint Inst Nucl Res, Ul Zholio Kyuri 6, Dubna 141980, Moscow Oblast, Russia;

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  • 正文语种 eng
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