Linear and Multilinear Algebra
Published by Taylor & Francis
ISSN : 0308-1087
Abbreviation : Linear Multilinear Algebra
Aims & Scope
Linear and Multilinear Algebra publishes high-quality original research papers that advance the study of linear and multilinear algebra, or that include novel applications of linear and multilinear algebra to other branches of mathematics and science.
Linear and Multilinear Algebra also publishes research problems, survey articles and book reviews of interest to researchers in linear and multilinear algebra.
Appropriate areas include, but are not limited to: spaces over fields or rings tensor algebras nonnegative matrices inequalities in linear algebra combinatorial matrix theory numerical linear algebra representation theory Lie theory invariant theory and operator theory The audience for Linear and Multilinear Algebra includes both industrial and academic mathematicians.
View Aims & ScopeMetrics & Ranking
Impact Factor
Year | Value |
---|---|
2025 | 1 |
SJR (SCImago Journal Rank)
Year | Value |
---|---|
2024 | 0.837 |
Quartile
Year | Value |
---|---|
2024 | Q1 |
h-index
Year | Value |
---|---|
2024 | 52 |
Impact Factor Trend
Abstracting & Indexing
Journal is indexed in leading academic databases, ensuring global visibility and accessibility of our peer-reviewed research.
Subjects & Keywords
Journal’s research areas, covering key disciplines and specialized sub-topics in Mathematics, designed to support cutting-edge academic discovery.
Most Cited Articles
The Most Cited Articles section features the journal's most impactful research, based on citation counts. These articles have been referenced frequently by other researchers, indicating their significant contribution to their respective fields.
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Equalities and Inequalities for Ranks of Matrices<sup>†</sup>
Citation: 632
Authors: George, George
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The vec-permutation matrix, the vec operator and Kronecker products: a review
Citation: 276
Authors: Harold V., S. R.
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A theorem of the alternatives for the equation<i>Ax</i>+<i>B</i>|<i>x</i>| =<i>b</i>
Citation: 182
Authors: Jiri
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Matrices for which<i>A<sup>∗</sup></i>and<i>A<sup>†</sup></i>commute
Citation: 144
Authors: Robert E., Klaus