Picture 1 of 1

Stock photo

Henning - Transversals in Linear Uniform Hypergraphs - New paperback o - L555z - Picture 1 of 1

Transversals in Linear Uniform Hypergraphs by Michael A. Henning, Anders Yeo (Paperback, 2021)

iHaveit (90564)

99.3% positive Feedback

Price:

£68.14

Free postage

Estimated delivery Wed, 9 Jul - Tue, 15 Jul

Returns:

30 days return. Buyer pays for return postage. If you use an eBay delivery label, it will be deducted from your refund amount.

Condition:

New

The Title is Transversals in Linear Uniform Hypergraphs. The item is a book paperback or softback. Books are released in many editions and variations, such as standard edition, re-issue, not for sale, promotional, special edition, limited edition, and many other editions and versions.

About this product

Product Information

This book gives the state-of-the-art on transversals in linear uniform hypergraphs. The notion of transversal is fundamental to hypergraph theory and has been studied extensively. Very few articles have discussed bounds on the transversal number for linear hypergraphs, even though these bounds are integral components in many applications. This book is one of the first to give strong non-trivial bounds on the transversal number for linear hypergraphs. The discussion may lead to further study of those problems which have not been solved completely, and may also inspire the readers to raise new questions and research directions. The book is written with two readerships in mind. The first is the graduate student who may wish to work on open problems in the area or is interested in exploring the field of transversals in hypergraphs. This exposition will go far to familiarize the student with the subject, the research techniques, and the major accomplishments in the field. The photographs included allow the reader to associate faces with several researchers who made important discoveries and contributions to the subject. The second audience is the established researcher in hypergraph theory who will benefit from having easy access to known results and latest developments in the field of transversals in linear hypergraphs.