Boolean Representations of Simplicial Complexes and Matroids (Springer Monographs in Mathematics) von Rhodes, John, Silva, Pedro V.: Like New Paperback (2016)

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Like New.

Bestandsnummer des Verk�ufers D8F0-0-M-3319383671-6

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Bibliografische Details

Titel: Boolean Representations of Simplicial Complexes and Matroids (Springer Monographs in Mathematics)
Verlag: Springer
Erscheinungsjahr: 2016
Sprache: Englisch
ISBN-10: 3319383671
ISBN-13: 9783319383675
Einband: Paperback
Zustand: Like New
Buchtyp: book

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Inhaltsangabe

This self-contained monograph explores a new theory centered around boolean representations of simplicial complexes leading to a new class of complexes featuring matroids as central to the theory. The book illustrates these new tools to study the classical theory of matroids as well as their important geometric connections. Moreover, many geometric and topological features of the theory of matroids find their counterparts in this extended context.

Graduate students and researchers working in the areas of combinatorics, geometry, topology, algebra and lattice theory will find this monograph appealing due to the wide range of new problems raised by the theory. Combinatorialists will find this extension of the theory of matroids useful as it opens new lines of research within and beyond matroids. The geometric features and geometric/topological applications will appeal to geometers. Topologists who desire to perform algebraic topology computations will appreciate the algorithmic potential of boolean representable complexes.

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This self-contained monograph explores a new theory centered around boolean representations of simplicial complexes leading to a new class of complexes featuring matroids as central to the theory. The book illustrates these new tools to study the classical theory of matroids as well as their important geometric connections. Moreover, many geometric and topological features of the theory of matroids find their counterparts in this extended context.

Graduate students and researchers working in the areas of combinatorics, geometry, topology, algebra and lattice theory will find this monograph appealing due to the wide range of new problems raised by the theory. Combinatorialists will find this extension of the theory of matroids useful as it opens new lines of research within and beyond matroids. The geometric features and geometric/topological applications will appeal to geometers. Topologists who desire to perform algebraic topology computations will appreciate the algorithmic potential of boolean representable complexes.

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