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Algebraic elements of graphs
~
Liu, Yanpei.
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Algebraic elements of graphs
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Algebraic elements of graphs/ Yanpei Liu.
作者:
Liu, Yanpei.
出版者:
Berlin :De Gruyter, : c2017.,
面頁冊數:
1 online resource (xii, 410 p.) :ill.
標題:
Representations of graphs. -
電子資源:
http://www.degruyter.com/isbn/9783110481846
ISBN:
9783110481846
Algebraic elements of graphs
Liu, Yanpei.
Algebraic elements of graphs
[electronic resource] /Yanpei Liu. - 1st ed. - Berlin :De Gruyter,c2017. - 1 online resource (xii, 410 p.) :ill.
Includes bibliographical references and indexes.
Frontmatter --
This book studies algebraic representations of graphs in order to investigate combinatorial structures via local symmetries. Topological, combinatorial and algebraic classifications are distinguished by invariants of polynomial type and algorithms are designed to determine all such classifications with complexity analysis. Being a summary of the author's original work on graph embeddings, this book is an essential reference for researchers in graph theory. ContentsAbstract GraphsAbstract MapsDualityOrientabilityOrientable MapsNonorientable MapsIsomorphisms of MapsAsymmetrizationAsymmetrized Petal BundlesAsymmetrized MapsMaps within SymmetryGenus PolynomialsCensus with PartitionsEquations with PartitionsUpper Maps of a GraphGenera of a GraphIsogemial GraphsSurface Embeddability.
In English.
ISBN: 9783110481846
Standard No.: 10.1515/9783110481846doiSubjects--Topical Terms:
952056
Representations of graphs.
LC Class. No.: QA166.242 / .L589 2017
Dewey Class. No.: 511.5
Algebraic elements of graphs
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Yanpei Liu.
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1st ed.
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Berlin :
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De Gruyter,
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c2017.
300
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1 online resource (xii, 410 p.) :
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ill.
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Includes bibliographical references and indexes.
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Preface (DG Edition) --
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Contents --
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1. Abstract Graphs --
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2. Abstract Maps --
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3. Duality --
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4. Orientability --
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5. Orientable Maps --
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6. Nonorientable Maps --
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7. Isomorphisms of Maps --
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8. Asymmetrization --
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9. Asymmetrized Petal Bundles --
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10. Asymmetrized Maps --
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11. Maps within Symmetry --
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12. Genus Polynomials --
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13. Census with Partitions --
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14. Equations with Partitions --
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15. Upper Maps of a Graph --
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16. Genera of a Graph --
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17. Isogemial Graphs --
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18. Surface Embeddability --
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Appendix 1: Concepts of Polyhedra, Surfaces, Embeddings and Maps --
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Appendix 2: Table of Genus Polynomials for Embeddings and Maps of Small Size --
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Appendix 3: Atlas of Rooted and Unrooted Maps for Small Graphs --
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Bibliography --
$t
Author Index --
$t
Subject Index.
520
$a
This book studies algebraic representations of graphs in order to investigate combinatorial structures via local symmetries. Topological, combinatorial and algebraic classifications are distinguished by invariants of polynomial type and algorithms are designed to determine all such classifications with complexity analysis. Being a summary of the author's original work on graph embeddings, this book is an essential reference for researchers in graph theory. ContentsAbstract GraphsAbstract MapsDualityOrientabilityOrientable MapsNonorientable MapsIsomorphisms of MapsAsymmetrizationAsymmetrized Petal BundlesAsymmetrized MapsMaps within SymmetryGenus PolynomialsCensus with PartitionsEquations with PartitionsUpper Maps of a GraphGenera of a GraphIsogemial GraphsSurface Embeddability.
546
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In English.
588
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Description based on online resource; title from PDF title page (publisher's Web site, viewed 30. Aug 2021)
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Representations of graphs.
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http://www.degruyter.com/isbn/9783110481846
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