| Arnold's Problems 2004 Edition Contributor(s): Arnold, Vladimir I. (Editor) |
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ISBN: 3540207481 ISBN-13: 9783540207481 Publisher: Springer OUR PRICE: $170.99 Product Type: Paperback Published: November 2004 Annotation: Arnold's Problems contains mathematical problems brought up by Vladimir Arnold in his famous seminar at Moscow State University over several decades. In addition, there are problems published in his numerous papers and books. The invariable peculiarity of these problems was that Arnold did not consider mathematics a game with deductive reasoning and symbols, but a part of natural science (especially of physics), i.e. an experimental science. Many of these problems are still at the frontier of research today and are still open, and even those that are mainly solved keep stimulating new research, appearing every year in journals all over the world. The second part of the book is a collection of commentaries, mostly by Arnold's former students, on the current progress in the problems' solutions (featuring a bibliography inspired by them). This book will be of great interest to researchers and graduate students in mathematics and mathematical physics. |
| Additional Information |
| BISAC Categories: - Mathematics | Mathematical Analysis - Mathematics | Algebra - General - Mathematics | Geometry - General |
| Dewey: 510.76 |
| Physical Information: 1.46" H x 6.32" W x 9.28" (2.12 lbs) 640 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: Arnold's Problems contains mathematical problems brought up by Vladimir Arnold in his famous seminar at Moscow State University over several decades. In addition, there are problems published in his numerous papers and books. The invariable peculiarity of these problems was that Arnold did not consider mathematics a game with deductive reasoning and symbols, but a part of natural science (especially of physics), i.e. an experimental science. Many of these problems are still at the frontier of research today and are still open, and even those that are mainly solved keep stimulating new research, appearing every year in journals all over the world. The second part of the book is a collection of commentaries, mostly by Arnold's former students, on the current progress in the problems' solutions (featuring a bibliography inspired by them). This book will be of great interest to researchers and graduate students in mathematics and mathematical physics. |