Algebra, as we know it today, consists of many different ideas, concepts and results. A reasonable estimate of the number of these different items would be somewhere between 50,000 and 200,000. Many of these have been named and many more could (and perhaps should) have a name or a convenient designation. Even the nonspecialist is likely to encounter most of these, either somewhere in the literature, disguised as a definition or a theorem or to hear about them and feel the need for more information. If this happens, one should be able to find enough information in this Handbook to judge if it is worthwhile to pursue the quest. In addition to the primary information given in the Handbook, there are references to relevant articles, books or lecture notes to help the reader. An excellent index has been included which is extensive and not limited to definitions, theorems etc. The Handbook of Algebra will publish articles as they are received and thus the reader will find in this third volume articles from twelve different sections. The advantages of this scheme are two-fold: accepted articles will be published quickly and the outline of the Handbook can be allowed to evolve as the various volumes are published. A particularly important function of the Handbook is to provide professional mathematicians working in an area other than their own with sufficient information on the topic in question if and when it is needed. - Thorough and practical source for information - Provides in-depth coverage of new topics in algebra - Includes references to relevant articles, books and lecture notes
We hope that this book sets up a standard of what all algebraists are supposed to know in "their" chapters; interested people from other areas should be able to get a quick idea about the area.
This edition continues to encompass the fundamentals of linear algebra, combinatorial and numerical linear algebra, and applications of linear algebra to various disciplines while also covering up-to-date software packages for linear ...
We hope that this book sets up a standard of what all algebraists are supposed to know in "their" chapters; interested people from other areas should be able to get a quick idea about the area.
In Burmeister, P., editor, Universal Algebra and its Links with Logic, Algebra, Combinatorics and Computer Science, Proceedings of the 25. Arbeitstagung über Allgemeine Algebra, Darmstadt 1983, volume 4 of Research and Expositions in ...
M. Barr, C. Wells, Category theory for computing science, Prentice Hall, 1990 J. Bell, M. Machover, A course in mathematical logic, North Holland, 1977 J. Bénabou, Critères de représentabilité des foncteurs, Comptes Rendus de l'Académie ...
This book outlines a vast array of techniques and methods regarding model categories, without focussing on the intricacies of the proofs.
Handbook of Algebra
Intended as a self-study guide for advanced undergraduates and beginning graduatestudents in mathematics and a reference for more advanced mathematicians, this highly readable book provides broader coverage than competing texts in the area.
This Handbook documents the fate of process algebra since its inception in the late 1970's to the present.
It is very much an international subject and this is reflected in the background of the 36 leading experts who have contributed to the Handbook.