Network Theory and Applications Ser.: Switching Networks : Recent Advances by H…

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Level
Advanced
Subject
Networks
Features
Ex-Library
ISBN
9780792369530
類別

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Product Identifiers

Publisher
Springer
ISBN-10
079236953X
ISBN-13
9780792369530
eBay Product ID (ePID)
11038427780

Product Key Features

Number of Pages
VIII, 357 Pages
Language
English
Publication Name
Switching Networks : Recent Advances
Subject
Computer Science, Telecommunications, Electronics / Digital, Applied, Discrete Mathematics
Publication Year
2001
Type
Textbook
Author
Hung Q. Ngo
Subject Area
Mathematics, Computers, Technology & Engineering
Series
Network Theory and Applications Ser.
Format
Hardcover

Dimensions

Item Weight
54 Oz
Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
2001-029551
Dewey Edition
21
Series Volume Number
5
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
621.382/16
Table Of Content
Fault-tolerance for Switching Networks.- Switching Networks for Generating Random Permutations.- Optical and Optoelectronic Interconnection Networks.- Wide-sense Nonblocking of 3-stage Clos Networks.- Study of Wide-sense Nonblocking Switching Networks from the Approach of Upper Ideals.- Nonblocking Routing Properties of Clos Networks.- Supporting Multicast Communication in Clos-Type Switching Networks.- The Number of Rearrangements in a 3-stage Clos Network Using an Auxiliary Switch.- Periodic Shifting Networks.- Analysis of Shuffle-Exchange Networks under Permutation Traffic.- Remarks on Benes Conjecture.- Layout Complexity of Bit-permuting Exchanges in Multi-stage Interconnection Networks.- Multicast Switching Networks.- Notes on the Complexity of Switching Networks.
Synopsis
The switching net.work is an important. classic research area in t.ele­ communication and comput.er net.works. It.s import.ancc st.ems from both theory and practice. In fact, some open problems, such as Benes conjec­ ture on shuffle-exchange networks and Chung-Rmis conjecture on multi­ rate rearrangeability, still attract many researchers and the further de­ velopment in optical networks requires advanced technology in optical switching networks. In 1997, we had a workshop in switching networks held in NSF Sci­ ence and Technology Center in Discrete Mathematics and Theoretical Computer Science (DIMACS), at Princeton University. This workshop was very successful. Many participants wished to have a similar activity every two or three years. This book is a result of such a wish. We are putting together SOllle important developments in this area during last. several years, including articles ill fault-tolerance, rearrang{~ability. non­ blocking, optical networks. random permutation generat.ioll. and layout complexity. SOlllC of thos(~ art ides are research papers alld SOIllC an' sur­ veys. All articles were reviewed. We would like to uWlItioll two special problems studied in those articles., The switching net.work is an important. classic research area in t.ele- communication and comput.er net.works. It.s import.ancc st.ems from both theory and practice. In fact, some open problems, such as Benes conjec- ture on shuffle-exchange networks and Chung-Rmis conjecture on multi- rate rearrangeability, still attract many researchers and the further de- velopment in optical networks requires advanced technology in optical switching networks. In 1997, we had a workshop in switching networks held in NSF Sci- ence and Technology Center in Discrete Mathematics and Theoretical Computer Science (DIMACS), at Princeton University. This workshop was very successful. Many participants wished to have a similar activity every two or three years. This book is a result of such a wish. We are putting together SOllle important developments in this area during last. several years, including articles ill fault-tolerance, rearrang{ ability. non- blocking, optical networks. random permutation generat.ioll. and layout complexity. SOlllC of thos( art ides are research papers alld SOIllC an' sur- veys. All articles were reviewed. We would like to uWlItioll two special problems studied in those articles.
LC Classification Number
QA76.9.M35

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