Includes bibliographical references (p. 237-255) and index.
|Statement||Armen S. Asratian, Tristan M.J. Denley, Roland Häggkvist.|
|Series||Cambridge tracts in mathematics ;, 131|
|Contributions||Denley, Tristan M. J., 1967-, Häggkvist, Roland, 1950-|
|LC Classifications||QA166.14 .A85 1998|
|The Physical Object|
|Pagination||xi, 259 p. :|
|Number of Pages||259|
|LC Control Number||97005251|
In this excellent monograph, the authors present traditional and new results about these graphs. After presenting basic definitions in chapter 1, in chapter 2 the authors introduce bipartite graphs, their types, their matrix characterization, and their application . Bipartite Graphs and Their Applications. This is the first book which deals solely with bipartite graphs. Together with traditional material, the reader will also find many new and unusual results. Essentially all proofs . texts All Books All Texts latest This Just In Smithsonian Libraries FEDLINK (US) Genealogy Lincoln Collection. National Emergency Bipartite graphs and their applications by Asratian, Armen S., Publication date Topics Bipartite graphs Pages: (English) Book (Other academic) Abstract [en] Bipartite graphs constitute one of the most intensively investigated classes of graphs, yet this book appears to be the first devoted entirely to their study. It provides a comprehensive introduction to the subject, with considerable emphasis on by:
Recommend this book Email your librarian or administrator to recommend adding this book to your organisation's collection. Bipartite Graphs and their Applications. Graphs and Their Applications (8) (ii) each edge in H joins a vertex in X to a vertex in Y. It follows by definition that (X, Y) is a bipartition of H, and thus H is, in fact, a bipartite graph. Let us re-draw the graph H in a more 'natural' form as shown in Figure It is now clear from the diagram that H is a bipartite graph. Graphs and Their Applications (9) Let G be graph. A matching in G is said to be perfect if every vertex in G is incident with an edge in j\1. In particular, if G is bipartite with n (X, Y), then ivf is perfect if lXI = IA11 = IYI-Exercise PTove the following statements faT a bipaTtite graph . Graph Theory with Algorithms and its Applications. Santanu Saha Ray Graph Theory elementary deﬁnitions on isomorphism, complete graphs, bipartite graphs, and regular graphs. vii. Ph.D. Scholar student and students for their help to write this book File Size: 2MB.
Bipartite graphs are perhaps the most basic of objects in graph theory, both from a theoretical and from a practical point of view. However, until now they have been considered only as a special class in some wider context. This is the first book which deals solely with bipartite graphs. Graphs Partially ordered sets Reducibility of problems and NP-completeness Introduction to bipartite graphs Recognising bipartite graphs Bipartite graphs of certain types Matrix characterisations of bipartite graphs Application . Bipartite graphs are perhaps the most basic of objects in graph theory, both from a theoretical and practical point of view. However, sometimes they have been considered only as a special class in some wider context. This book deals solely with bipartite graphs Author: Roland Häggkvist Armen S. Asratian, Tristan M. J. Denley. The problems that can be solved by graphs cover many fields such as chemistry, biology, computer science, operational research. Hence graphs theory is useful in many applications and these applications are widely used in real world. Almost every field today makes use of graph theory Cited by: 1.