Overview:Polynomial Automorphisms: and the Jacobian Conjecture - Progress in Mathematics 190 - Motivated by some notorious open problems, such as the Jacobian conjecture and the tame generators problem, the subject of polynomial automorphisms has become a rapidly growing field of interest. This book, the first in the field, collects many of the results scattered throughout the literature. It introduces the reader to a fascinating subject and brings him to the forefront of research in this area. Some of the topics treated are invertibility criteria, face polynomials, the tame generators problem, the cancellation problem, exotic spaces, DNA for polynomial automorphisms, the Abhyankar-Moh theorem, stabilization methods, dynamical systems, the Markus-Yamabe conjecture, group actions, Hilbert's 14th problem, various linearization problems and the Jacobian conjecture. The work is essentially self-contained and aimed at the level of beginning graduate students. Exercises are included at the end of each section. At the end of the book there are appendices to cover used material from algebra, algebraic geometry, D-modules and Groebner basis theory. A long list of ''strong'' examples and an extensive bibliography conclude the book.
This book is on page /ef28172a407799e584bbe1bbae7aeb68/book/1603729807-9783034895675. It was written by the following authors: Arno van den Essen. Book Polynomial Automorphisms: and the Jacobian Conjecture - Progress in Mathematics 190, which can be read online, published by the company: Springer Basel. Other books on similar topics can be found in sections: Technology, Medicine, Science. The book was published on 2012-10-24. It has 329 pages and is published in Paperback format and weight 539 g. File for download Polynomial Automorphisms: and the Jacobian Conjecture - Progress in Mathematics 190 has PDF format and is called polynomial-automorphisms-and-the-jacobian-conjecture-progress-in-mathematics-190.pdf. Other books you can download below. Our objectif-paleo.fr site is not responsible for the content of PDF files.
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