Titre : |
Matrices and Matroids for Systems Analysis |
Type de document : |
texte imprimé |
Auteurs : |
kazuo Murota, Auteur |
Editeur : |
Berlin : Springer |
ISBN/ISSN/EAN : |
978-3-540-66024-8 |
Langues : |
Français (fre) |
Catégories : |
Mathématiques Mathématiques:Algèbre
|
Index. décimale : |
512 Algèbre |
Résumé : |
A matroid is an abstract mathematical structure that captures combinatorial properties of matrices. This book offers a unique introduction to matroid theory, emphasizing motivations from matrix theory and applications to systems analysis.
This book serves also as a comprehensive presentation of the theory and application of mixed matrices, developed primarily by the present author in the 1990's. A mixed matrix is a convenient mathematical tool for systems analysis, compatible with the physical observation that "fixed constants" and "system parameters" are to be distinguished in the description of engineering systems.
This book will be extremely useful to graduate students and researchers in engineering, mathematics and computer science. |
Matrices and Matroids for Systems Analysis [texte imprimé] / kazuo Murota, Auteur . - Berlin : Springer, [s.d.]. ISBN : 978-3-540-66024-8 Langues : Français ( fre)
Catégories : |
Mathématiques Mathématiques:Algèbre
|
Index. décimale : |
512 Algèbre |
Résumé : |
A matroid is an abstract mathematical structure that captures combinatorial properties of matrices. This book offers a unique introduction to matroid theory, emphasizing motivations from matrix theory and applications to systems analysis.
This book serves also as a comprehensive presentation of the theory and application of mixed matrices, developed primarily by the present author in the 1990's. A mixed matrix is a convenient mathematical tool for systems analysis, compatible with the physical observation that "fixed constants" and "system parameters" are to be distinguished in the description of engineering systems.
This book will be extremely useful to graduate students and researchers in engineering, mathematics and computer science. |
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