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Designs From Linear Codes Second edition
Ding, Cunsheng (Hong Kong Univ Of Sci & Tech, Hong Kong)
Designs From Linear Codes
Ding, Cunsheng (Hong Kong Univ Of Sci & Tech, Hong Kong)
Since the publication of the first edition of this monograph, a generalisation of the Assmus-Mattson theorem for linear codes over finite fields has been developed, two 70-year breakthroughs and a considerable amount of other progress on t-designs from linear codes have been made. This second edition is a substantial revision and expansion of the first edition. Two new chapters and two new appendices have been added, and most chapters of the first edition have been revised. It provides a well-rounded and detailed account of t-designs from linear codes. Most chapters of this book cover the support designs of linear codes. A few chapters deal with designs obtained from linear codes in other ways. Connections among ovals, hyperovals, maximal arcs, ovoids, special functions, linear codes and designs are also investigated. This book consists of both classical and recent results on designs from linear codes. It is intended to be a reference for postgraduates and researchers who work on combinatorics, or coding theory, or digital communications, or finite geometry. It can also be used as a textbook for postgraduates in these subject areas.
540 pages
| Mídia | Livros Hardcover Book (Livro com lombada e capa dura) |
| Lançado | 28 de janeiro de 2022 |
| ISBN13 | 9789811251320 |
| Editoras | World Scientific Publishing Co Pte Ltd |
| Páginas | 540 |
| Dimensões | 150 × 220 × 20 mm · 884 g |
| Idioma | Inglês |
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