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by Ilia Itenberg,Grigory Mikhalkin,Eugenii Shustin

Download Tropical Algebraic Geometry (Overwolfach Seminars) fb2, epub

ISBN: 3764383097
Author: Ilia Itenberg,Grigory Mikhalkin,Eugenii Shustin
Language: English
Publisher: Birkhäuser Basel; 1 edition (March 28, 2007)
Pages: 103
Category: Mathematics
Subcategory: Science
Rating: 4.8
Votes: 187
Size Fb2: 1864 kb
Size ePub: 1556 kb
Size Djvu: 1327 kb
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Tropical geometry is algebraic geometry over the semifield of tropical numbers, . the real numbers and negative infinity enhanced with the (max,+)-arithmetics. Geometrically, tropical varieties are much simpler than their classical counterparts.

Tropical geometry is algebraic geometry over the semifield of tropical numbers, . Yet they carry information about complex and real varieties. It consists of three chapters which complete each other and give a possibility for non-specialists to make the first steps in the subject which is not.

This book is based on the lectures given at the Oberwolfach Seminar on Tropical Algebraic Geometry in October 2004. Tropical Geometry ?rst appeared as a subject of its own in 2002, while its roots can be traced back at least to Bergman’s work on logarithmic limit sets. It is int- twined with algebraic and symplectic geometry, geometric combinatorics, in- grablesystems, and statistical physics. Tropical Geometry can be viewed as a sort of algebraic geometry with the underlying algebra based on the so-called tropical numbers.

Электронная книга "Tropical Algebraic Geometry", Ilia Itenberg, Grigory Mikhalkin, Eugenii I. Shustin. Эту книгу можно прочитать в Google Play Книгах на компьютере, а также на устройствах Android и iOS. Выделяйте текст, добавляйте закладки и делайте заметки, скачав книгу "Tropical Algebraic Geometry" для чтения в офлайн-режиме.

Itenberg, Ilia; Mikhalkin, Grigory; Shustin, Eugenii (2007). Tropical algebraic geometry. Oberwolfach Seminars. Mikhalkin, Grigory (2005). Enumerative tropical algebraic geometry in. 35. Basel: Birkhäuser. ISBN 978-3-7643-8309-1. R 2 {displaystyle mathbb {R} ^{2}}. Journal of the American Mathematical Society.

Are you sure you want to remove Tropical Algebraic Geometry (Oberwolfach Seminars) from your list? Tropical Algebraic Geometry (Oberwolfach Seminars). by Ilia Itenberg, Grigory Mikhalkin, Eugenii Shustin. Published March 28, 2007 by Birkhäuser Basel.

This book presents an introduction to tropical geometry. It is suitable for those in mathematics.

Tropical algebraic geometry Itenberg, Ilia Mikhalkin, Grigory Shustin, Eugenii Springer 9783034600477 : Tropical geometry is algebraic geometry over the semi field of tropical numbers, that i. This book presents an introduction to tropical geometry.

Grigory Mikhalkin is the author of Tropical Algebraic Geometry . Discover new books on Goodreads. See if your friends have read any of Grigory Mikhalkin's books. Ilia Itenberg, Grigory Mikhalkin.

Discover new books on Goodreads. Grigory Mikhalkin’s Followers. None yet. Grigory Mikhalkin. Grigory Mikhalkin’s books.

by. This geometry allows one to replace complex toric varieties with the Euclidean n-space and holomorphic curves with certain piecewise-linear graphs there. urn:arXiv:math/0312530.

Top. American Libraries Canadian Libraries Universal Library Community Texts Project Gutenberg Biodiversity Heritage Library Children's Library. by. arxiv; additional collections; journals. The paper establishes a formula for enumeration of curves of arbitrary genus in toric surfaces.

Finding books BookSee BookSee - Download books for free. Ilia Itenberg, Grigory Mikhalkin, Eugenii Shustin. 0 Mb. Ilia Itenberg, Grigory Mikhalkin, Eugenii I. Category: M Mathematics, MA Algebra, MAg Algebraic geometry.

Ilia Itenberg, Grigory Mikhalkin, Eugenii I. It consists of three chapters which complete each other and give a possibility for non-specialists to make the first steps in the subject which is not yet well represented in the literature. The intended audience is graduate, post-graduate, and P.

Tropical geometry is algebraic geometry over the semifield of tropical numbers, i.e., the real numbers and negative infinity enhanced with the (max,+)-arithmetics. Geometrically, tropical varieties are much simpler than their classical counterparts. Yet they carry information about complex and real varieties.These notes present an introduction to tropical geometry and contain some applications of this rapidly developing and attractive subject. It consists of three chapters which complete each other and give a possibility for non-specialists to make the first steps in the subject which is not yet well represented in the literature. The intended audience is graduate, post-graduate, and Ph.D. students as well as established researchers in mathematics.

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