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首页> 外文期刊>SIAM Journal on Numerical Analysis >Properly posed sets of nodes for multivariate lagrange interpolation in C-s
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Properly posed sets of nodes for multivariate lagrange interpolation in C-s

机译:C-s中多元拉格朗日插值的节点的适定集合

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In this paper, we apply techniques from the theory of ideals and varieties in algebraic geometry to study the geometric structure of a properly posed set of nodes (or PPSN, for short) for multivariate Lagrange interpolation along an algebraic hypersurface. We provide a hyperplane-superposition process to construct the PPSN for interpolation along an algebraic hypersurface, and as a result, we offer a clear understanding of the geometric structure of the PPSN for multivariate Lagrange interpolation in C-s. [References: 10]
机译:在本文中,我们运用代数几何中的理想和变体理论中的技术,研究沿代数超曲面的多元Lagrange插值的适当摆放的节点集(或简称PPSN)的几何结构。我们提供了一个超平面叠加过程来构造PPSN以便沿着代数超曲面进行插值,因此,我们对C-s中多变量Lagrange插值的PPSN的几何结构有了清晰的了解。 [参考:10]

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