Linear dependence of quotients of analytic functions of several variables with the least subcollection of generalized Wronskians

We study linear dependence in the case of quotients of analytic functions in several variables (real or complex). We identify the least subcollection of generalized Wronskians whose identical vanishing is sufficient for linear dependence. Our proof admits a straight-forward algebraic generalization...

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Bibliographic Details
Published in:	Linear algebra and its applications Vol. 408; pp. 151 - 160
Main Author:	Walker, Ronald A.
Format:	Journal Article
Language:	English
Published:	New York, NY Elsevier Inc 01.10.2005 Elsevier Science
Subjects:	Algebra Analytic functions of several variables Exact sciences and technology Generalized Wronskians Higher-dimensional partitions Linear and multilinear algebra, matrix theory Linear dependence Mathematics Sciences and techniques of general use Young-like sets Higher-dimensional partitions Linear dependence 32A20 15A54 Young-like sets Generalized Wronskians 15A03 Analytic functions of several variables 32A20 Linear dependence Young- like sets Linear relation Multivariate analysis Generalized Wronskian Quotient Analytical function
ISSN:	0024-3795, 1873-1856
Online Access:	Get full text
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