This book, an outgrowth of the author¿s lectures at the University of California at Berkeley, is intended as a textbook for a one-semester course. Buy A First Course in Noncommutative Rings (Graduate Texts in on Modules and Rings (Graduate Texts in Mathematics) by Tsit-Yuen Lam Hardcover $ A First Course in Noncommutative Rings (Graduate Texts in Mathematics) Softcover reprint of the original 1st ed. Edition. by T.Y. Lam (Author). Be the first.
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Tsit Yuen Lam
Want to Read Currently Reading Read. Refresh and try again. Open Preview See a Problem? Thanks for telling us about the problem. Return to Book Page. By aiming the level of writing at the novice rather than the connoisseur and by stressing the role of examples and motivation, the author has produced a text that is suitable not only for use in a graduate course, but also for self-study in the subject by interested graduate students.
More than exercises testing the understanding of the general theory in the text are included in this new edition. Paperbackpages. Published June 21st by Springer first published January 1st Graduate Texts in Mathematics To see what your friends thought of this book, please sign up. Lists with This Book. This book is not yet featured on Listopia. Jul 16, Ryan Schwiebert rated it it was amazing. frst
This is an awesome book for graduates and undergraduates who are fascinated by ring theory. I still use it all the time, and it figst indispensable during my own graduate study.
The author has a very readable exposition style, and provides lots of clear examples and useful exercises. As a reader I really felt I was being taken on a purposeful stroll of ideas in ring theory.
A First Course in Noncommutative Rings – Tsit-Yuen Lam – Google Books
In addition to “the noncomutative of noncommutative ring theory the Artin-Wedderburn theorem and the Jacobson Density theorem the This is an awesome book for graduates and undergraduates who are fascinated by ring theory. In addition to “the staples” of noncommutative ring theory the Artin-Wedderburn theorem and the Jacobson Density theorem the book also goes into semiperfect and perfect rings and their cousins.
This is the best introduction to such rings that I know of, since most other resources are basically at graduate level. I saw one review complaining about terminology, but I will contradict the complaint wholeheartedly. Firsh author’s definitions and presentation are very clear and they are all completely within mainstream tolerance. Feb 11, Kolya Matteo rated it did not like it Shelves: The author doesn’t define his terms, which makes the book a trial to read. I appreciate that reiterating basic definitions takes up space, but some terms are not used in the same way by everyone; in particular, definitions involving noncommutativr and “left” are relative and likely to be variable.
Emblematic is the beginning of page 3: The author says “we have to differentiate carefully between left ideals and right ideals in R” fiest and then fails to do so! Also, the frequent usage of the phrase “quotient The author doesn’t define his terms, i makes the book a trial to read.
Also, the frequent usage of the phrase “quotienting out the ideal” sets my teeth on edge. May 25, Anne rated it did not like it Shelves: Arash rated it it was amazing Feb 01, Geoff rated it it was amazing Jul 10, Amin rated it liked it Oct 23, Yuri Popov rated it it was amazing Apr 04, Meangrape rated it liked it Jun 04, Ali Khallawy rated it really liked it Jun 13, Daniel added it Oct 09, Wqe23 marked it as to-read Apr 15, Erik De Laet marked it as to-read May 10, Sajad is currently reading it Nov 09, Winston marked it as to-read Jan 25, Nitin CR added it Apr 02, Ryan Linton marked it as to-read Jul 24, Octipi marked it as to-read Oct 23, Peter marked it as to-read Nov 06, Aladdin Alaya added it Mar 16, Robi marked it as to-read Apr 01, Luis marked it as to-read Apr 08, Shibarchi Bhardwaj marked it as to-read May 07, Jason Bacon marked it as to-read Jul 05, Shivani Goel marked it as to-read Jul 19, Mansour marked it as to-read Sep 16, Vosmaya marked it as to-read Sep 29, Aghil marked it as to-read Oct 09, Navdeep Singh marked it as to-read Mar 02, Ashish Chandra marked it as to-read Apr 01, Adnan marked it as to-read Apr 17, Nitin Tomar marked it as to-read Oct 16, Mohammad Nourbakhsh added it Nov 17, Georg added it Dec 11, Samira marked it as to-read Jan 06, Latifa marked it as to-read Jan 10, Pratyush Verma marked it as to-read Jan 17, There are no discussion topics on this book yet.
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A First Course in Noncommutative Rings by T.Y. Lam
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