Hakutulokset: I. Shafarevich
yhteensä 44 hakutulosta
Algebra II
The algebra of square matrices of size n ~ 2 over the field of complex numbers is, evidently, the best-known example of a non-commutative alge 1 bra • Subalgebras and subrings of …
Algebraic Number Theory
From the reviews: "e;... The author succeeded in an excellent way to describe the various points of view under which Class Field Theory can be seen. ... In any case the author …
Number Theory IV
This book was written over a period of more than six years. Several months after we finished our work, N.1. Fel'dman (the senior author of the book) died. All additions and …
Algebra VII
From the reviews: "... The book under review consists of two monographs on geometric aspects of group theory ... Together, these two articles form a wide-ranging survey of …
Algebra IX
The first contribution covers the theory of finite groups of Lie type, which is an important field of current mathematical research. After giving the basic information Carter …
Algebra II
The algebra of square matrices of size n ~ 2 over the field of complex numbers is, evidently, the best-known example of a non-commutative alge- 1 bra * Subalgebras and subrings of …
Basic Algebraic Geometry
Algebra IX
The first contribution covers the theory of finite groups of Lie type, which is an important field of current mathematical research. After giving the basic information Carter …
Algebraic Geometry III
Starting with the end of the seventeenth century, one of the most interesting directions in mathematics (attracting the attention as J. Bernoulli, Euler, Jacobi, Legendre, Abel, …
Algebra IV
Group theory is one of the most fundamental branches ofmathematics. This volume of the Encyclopaedia is devoted totwo important subjects within group theory. The first partof …
Basic Notions of Algebra
§22. K-theory 230 A. Topological X-theory 230 Vector bundles and the functor Vec(X). Periodicity and the functors KJX). K(X) and t the infinite-dimensional linear group. The symbol …
Algebraic Geometry V
The aim of this survey, written by V.A. Iskovskikh and Yu.G. Prokhorov, is to provide an exposition of the structure theory of Fano varieties, i.e. algebraic vareties with an ample …