K-Theory. An Introduction

Name: K-Theory. An Introduction
Brand: Springer Nature
SKU: 5951376510
Price: 1796 RUB
Availability: InStock

Артикул Маркета

5951376510

Бумага

офсетная

ISBN

9783540798897

Обложка

мягкий

Внешний вид товаров и/или упаковки может быть изменён изготовителем и отличаться от изображенных на Яндекс Маркете.

Все характеристики

Пэй

2 921 ₽

–39%

–200 ₽

С доставкой по клику

Заказ от 1500₽

K-Theory. An Introduction

Задать вопрос

Пэй

2 921 ₽

–39%

Доставка Маркета

7 окт, по клику 0 ₽

Москва

7 окт, пункт выдачи 0 ₽

Москва

Быстрый возврат

О возвратах

Т8 Издательские Технологии

Магазин

4.7 1.2K оценок

19.2Kзаказов

606подписчиков

6лет на Маркете

О товаре

Описание

Печатная книга «K-Theory. An Introduction» в мягкой обложке, язык - английский. В книге 340 страниц, она напечатана на белой офсетной бумаге плотностью 80 г/м². Формат издания — 156x234 мм. Все книги аккуратно упаковываем в прочный трёхслойный непрозрачный картонный конверт.
AT-theory was introduced by A. Grothendieck in his formulation of the Riemann- Roch theorem (cf. Borel and Serre [2]). For each projective algebraic variety, Grothendieck constructed a group from the category of
coherent algebraic sheaves, and showed that it had many nice properties. Atiyah and Hirzebruch [3] con sidered a topological analog defined for any compact space X, a group K{X) constructed from the category of vector bundles
on X. It is this 'topological J^-theory" that this book will study. Topological ^-theory has become an important tool in topology. Using- theory, Adams and Atiyah were able to give a simple proof that the only spheres which
can be provided with //-space structures are S^, S^ and S'^. Moreover, it is possible to derive a substantial part of stable homotopy theory from A^-theory (cf. J. F. Adams [2]). Further applications to analysis and algebra
are found in the work of Atiyah-Singer [2], Bass [1], Quillen [1], and others. A key factor in these applications is Bott periodicity (Bott [2]). The purpose of this book is to provide advanced students and mathematicians in
other fields with the fundamental material in this subject. In addition, several applications of the type described above are included. In general we have tried to make this book self-contained, beginning with elementary
concepts wherever possible; however, we assume that the reader is familiar with the basic definitions of homotopy theory: homotopy classes of maps and homotopy groups (cf.