Hypergraph theory in wireless communication networks

Resource Information

The work Hypergraph theory in wireless communication networks represents a distinct intellectual or artistic creation found in Sydney Jones Library, University of Liverpool. This resource is a combination of several types including: Work, Language Material, Books.

Label

Hypergraph theory in wireless communication networks

Statement of responsibility

Hongliang Zhang... [et al.]

Creator

• Zhang, Hongliang

Contributor

• Song, Lingyang
• Zhang, Yingjun
• Han, Zhu

Author

• Zhang, Hongliang
• Zhang, Yingjun
• Han, Zhu
• Song, Lingyang

Subject

• Hypergraphs
• Wireless communication systems -- Mathematics

Language

eng

Summary

This brief focuses on introducing a novel mathematical framework, referred as hypergraph theory, to model and solve the multiple interferer scenarios for future wireless communication networks. First, in Chap. 1, the authors introduce the basic preliminaries of hypergraph theory in general, and develop two hypergraph based polynomial algorithms, i.e., hypergraph coloring and hypergraph clustering. Then, in Chaps. 2 and 3, the authors present two emerging applications of hypergraph coloring and hypergraph clustering in Device-to-Device (D2D) underlay communication networks, respectively, in order to show the advantages of hypergraph theory compared with the traditional graph theory. Finally, in Chap. 4, the authors discuss the limitations of using hypergraph theory in future wireless networks and briefly present some other potential applications. This brief introduces the state-of-the-art research on the hypergraph theory and its applications in wireless communications. An efficient framework is provided for the researchers, professionals and advanced level students who are interested in the radio resource allocation in the heterogeneous networks to solve the resource allocation and interference management problems

Member of

• Online access with purchase: Springer
• SpringerBriefs in electrical and computer engineering

Cataloging source

YDX

Dewey number

• 511/.5
• 620

Index

no index present

LC call number

• QA166.23
• TA1-2040

Literary form

non fiction

Nature of contents

dictionaries

Series statement

SpringerBriefs in electrical and computer engineering