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Special issue on effective methods in rings of differential operators: foreword by the guest editors

机译:关于微分算子环中有效方法的特刊:客座编辑的前言

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The papers in this Special Issue contain original research results on the rapidly growing area of Algorithmic Algebra and, more precisely, on Effective Methods in Rings of Dif- ferential Operators and some related rings. In particular, ideals in rings of differential operators are one of the most relevant sets of mathematical objects in this theory, since they play an analogous role to that of polynomial ideals in algebraic geometry. During recent years, many algorithms for manipulating differential operator ideals(and their induced D-modules), that rely heavily on Grobner bases theory for differential operator rings, have been built up.
机译:本期特刊中的论文包含有关算法代数迅速发展的领域的原始研究结果,更准确地说,涉及差分算子环和一些相关环中的有效方法。特别是,微分算子环中的理想是该理论中最相关的一组数学对象之一,因为它们在代数几何中起多项式理想的作用。近年来,已经建立了许多用于操纵微分算子理想(及其诱导的D-模块)的算法,这些算法在很大程度上依赖于Grobner基理论来求解微分算子环。

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