Alternant matrix

id: alternant-matrix-165-4748096
title: Alternant matrix
text: In linear algebra, an alternant matrix is a matrix formed by applying a finite list of functions pointwise to a fixed column of inputs. An alternant determinant is the determinant of a square alternant matrix. Generally, if f 1, f 2, …, f n are functions from a set X to a field F, and α 1, α 2, …, α m ∈ X, then the alternant matrix has size m × n and is defined by - M = [ f 1 f 2 ⋯ f n f 1 f 2 ⋯ f n f 1 f 2 ⋯ f n ⋮ ⋮ ⋱ ⋮ f 1 f 2 ⋯ f n ] or, more compactly, M i j = f j. Examples of alternant ma
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original url: https://en.wikipedia.org/wiki/Alternant_matrix
date created: 2006-03-17T04:27:52Z
date modified: 2024-08-29T08:17:45Z
main entity: {"identifier":"Q2620519","url":"https://www.wikidata.org/entity/Q2620519"}
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