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Triangular Decomposition for Algebraic and Geometric Computing

机译:代数和几何计算的三角分解

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In this talk, we present several algorithms for decomposing systems of multivariate polynomials into triangular systems of various kinds. The algorithms have been efficiently implemented and successfully applied to numerous problems of scientific computing, ranging over computational polynomial algebra, automated geometric reasoning, solving systems of nonlinear equations, qualitative analysis of biological systems, and computer aided geometric design. We discuss some of the applications with a number of illustrative examples.
机译:在这次谈话中,我们提出了几种用于将多元多项式的系统分解成各种三角形系统。该算法已经有效地实现并成功地应用于科学计算的许多问题,包括计算多项式代数,自动化几何推理,非线性方程的求解系统,生物系统的定性分析和计算机辅助几何设计。我们讨论了许多说明性示例的一些应用程序。

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