Rank (Linear Algebra) : Finite Rank Operator, Linear Map, Rank-Nullity Theorem, Simple Tensor, Matrix (Mathematics)

Language: English

Published by Omniscriptum, 2026

6132932941 / 9786132932945

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nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! The column rank of a matrixA is the maximal number of linearly independent columns of A. Likewisethe row rank is the maximal number of linearly independent rows of A.Since the column rank and the row rank are always equal, they are simplycalled the rank of A. More abstractly, it is the dimension of the imageof the linear transformation that is multiplication by A. For theproofs, see, e.g., Murase (1960), Andrea & Wong (1960), Williams& Cater (1968), Mackiw (1995). It is commonly denoted by eitherrk(A) or rank A. The rank of an m × n matrix is at most min(m, n). Amatrix that has a rank as large as possible is said to have full rank;otherwise, the matrix is rank deficient. More generally, if a linearoperator on a vector space (possibly infinite-dimensional) hasfinite-dimensional range (e.g., a finite rank operator), then the rankof the operator is defined as the dimension of the range.

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Bibliographic details

Title
Rank (Linear Algebra) : Finite Rank Operator, Linear Map, Rank-Nullity Theorem, Simple Tensor, Matrix (Mathematics)
Author
Lambert M. Surhone
Publisher
Omniscriptum
Publication year
2026
Condition
Neu
Binding
Taschenbuch
Language
English
ISBN 10
6132932941
ISBN 13
9786132932945
Item weight
179 grams
Dimensions
220x150x7 mm

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