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Monday, May 4, 2020 | History

6 edition of Product graphs, structure and recognition found in the catalog.

Product graphs, structure and recognition

by Wilfried Imrich

  • 158 Want to read
  • 14 Currently reading

Published by Wiley in New York .
Written in English

    Subjects:
  • Graph theory.

  • Edition Notes

    Other titlesProduct graphs
    StatementWilfried Imrich, Sandi Klavzar.
    SeriesWiley-Interscience series in discrete mathematics and optimization
    ContributionsKlavzar, Sandi, 1962-
    Classifications
    LC ClassificationsQA166 .I47 2000
    The Physical Object
    Paginationxv, 358 p. :
    Number of Pages358
    ID Numbers
    Open LibraryOL52397M
    ISBN 100471370398
    LC Control Number99059409

    Handbook of Product Graphs, Second Edition examines the dichotomy between the structure of products and their subgraphs. It also features the design of efficient algorithms that recognize products and . W. Imrich, S. Klavzar:ˇ Product graphs: structure and recognition, John Wiley & Sons, New York, USA, [Abay-Asmerom, ] Abay-Asmerom, G. ().File Size: 94KB.

    Written by two leading experts in this rapidly evolving area of combinatorics, Product Graphs: Structure and Recognition compiles and consolidates a wealth of information previously scattered throughout .   Handbook of Product Graphs, Second Edition examines the dichotomy between the structure of products and their subgraphs. It also features the design of efficient algorithms that 4/5(1).

    A comprehensive introduction to the four standard products of graphs and related topicsAddressing the growing usefulness of current methods for recognizing product graphs, this new work presents a . This in-depth coverage of important areas of graph theory maintains a focus on symmetry properties of graphs. Standard topics on graph automorphisms are presented early on, while in later chapters more Cited by:


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Product graphs, structure and recognition by Wilfried Imrich Download PDF EPUB FB2

Written by two leading experts in this rapidly evolving area of combinatorics, Product Graphs: Structure and Recognition compiles and consolidates a wealth of information previously scattered throughout Cited by: Product Graphs, Structure and Recognition. we leverage the product structure of the underlying domain and sample nodes from the graph factors.

There is a book on this topic by Li and Sun. Request PDF | On Jan 1,Richard Hammack and others published Product Graphs, Structure and Recognition | Find, read and cite all the research you need on ResearchGate.

In the book Product Graphs: Structure and Recognition (Wiley-Interscience Series in Discrete Mathematics and Optimization) by Wilfried Imrich and Sandi Klavzar, published in the World Cited by: Get this from a library.

Product graphs, structure and recognition. [Wilfried Imrich; Sandi Klavžar] -- "Addressing the growing usefulness of current methods for recognizing product graphs, this new work. Product Graphs: Structure and Recognition Imrich, Wilfried and Klav?ar, Sandi and a great selection of related books, art and collectibles available now at A comprehensive introduction to the four standard products of graphs and related topics Addressing the growing usefulness of current methods for recognizing product graphs, this new work presents a.

Notes † The flrst author (manuscript, April ) showed that the recognition complexity of connected Cartesian product graphs is linear. The new algorithm extends the one of the book. † Bre•sar and. In mathematics, a graph product is a binary operation on ically, it is an operation that takes two graphs G 1 and G 2 and produces a graph H with the following properties.

The vertex set of H is. Product Graphs: Structure and Recognition: Wilfried Imrich, Sandi Klavžar: Books -   Written by two leading experts in this rapidly evolving area of combinatorics, Product Graphs: Structure and Recognition compiles and consolidates a wealth of information previously 5/5(1).

In graph theory, the lexicographic product or (graph) composition G ∙ H of graphs G and H is a graph such that. the vertex set of G ∙ H is the cartesian product V(G) × V(H); and; any two vertices (u,v) and.

Buy Product Graphs: Structure and Recognition (Wiley Series in Discrete Mathematics and Optimization) by Imrich, Wilfried, Klav&zcaron AR, Sandi, Klavž Ar, Sandi (ISBN: Author: Wilfried Imrich, Sandi Klav&zcaron AR, Sandi Klav&# Ar. product graphs structure and recognition book by wiley interscience PDF may not make exciting reading, but product graphs structure and recognition book by wiley interscience is packed with valuable.

Additional Physical Format: Print version: Imrich, Wilfried, Product graphs, structure and recognition. New York: Wiley, © (DLC)   Written by two leading experts in this rapidly evolving area of combinatorics, Product Graphs: Structure and Recognition compiles and consolidates a wealth of information previously Released on:   Open Library is an open, editable library catalog, building towards a web page for every book ever published.

Product graphs, structure and recognition by Wilfried Imrich; 1 edition; First. Open Library is an open, editable library catalog, building towards a web page for every book ever published.

Product graphs, structure and recognition by Wilfried Imrich,Wiley edition, Cited by:   Read Random Graphs for Statistical Pattern Recognition (Wiley Series in Probability and Statistics).

Properties. If a connected graph is a Cartesian product, it can be factorized uniquely as a product of prime factors, graphs that cannot themselves be decomposed as products of graphs. However, Imrich. "Product Graphs: Structure and Recognition by Wilfried Imrich, Sandi Klav&zcaron AR Estimated delivery business days Format Hardcover Condition Brand New Description A comprehensive Book Edition: 1st Edition.Recent Developments on the Structure of Cartesian Products of Graphs Subgraphs of Cartesian products Given a graph G, we can ask the following question: Is G a subgraph of some Cartesian .In graph theory, the Cartesian product G \square H of graphs G and H is a graph such that.

the vertex set of G \square H is the Cartesian product V(G) × V(H); and ; any two vertices (u,u') and (v,v') are .