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Noetherian operators and primary decomposition

Published 24 Jun 2020 in math.AG, cs.SC, and math.AC | (2006.13881v1)

Abstract: Noetherian operators are differential operators that encode primary components of a polynomial ideal. We develop a framework, as well as algorithms, for computing Noetherian operators with local dual spaces, both symbolically and numerically. For a primary ideal, such operators provide an alternative representation to one given by a set of generators. This description fits well with numerical algebraic geometry, taking a step toward the goal of numerical primary decomposition.

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