The interpolation problem is a significant motivating problem in algebraic geometry and commutative algebra. Naively, the goal of the interpolation problem is to consider a collection of points in some ambient space, perhaps with some restrictions, and to describe all the polynomials that vanish at this collection. Introductions to this problem can be found in [7, 28, 62, 75]. The interpolation problem has applications to other areas of mathematics, including splines [30] and coding theory [40, 57].
Introduction
Guardo E.;Van Tuyl A.
2015-01-01
Abstract
The interpolation problem is a significant motivating problem in algebraic geometry and commutative algebra. Naively, the goal of the interpolation problem is to consider a collection of points in some ambient space, perhaps with some restrictions, and to describe all the polynomials that vanish at this collection. Introductions to this problem can be found in [7, 28, 62, 75]. The interpolation problem has applications to other areas of mathematics, including splines [30] and coding theory [40, 57].File in questo prodotto:
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