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Books Books 1 - 10 of about 45 related to An Introduction to Homological Algebra.   

An Introduction to Homological Algebra

Charles A. Weibel - Mathematics - 1995
The landscape of homological algebra has evolved over the last half-century into a fundamental tool for the working mathematician. This book provides a unified account of ...
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Lecture Notes on Motivic Cohomology

Carlo Mazza, Vladimir Voevodsky, Charles A. Weibel - Mathematics - 2006 - 216 pages
The notion of a motive is an elusive one, like its namesake 'the motif' of Cezanne's impressionist method of painting. This title includes lectures that correspond to one-hour ...
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The $K$-book: An Introduction to Algebraic $K$-theory

Charles A. Weibel - Mathematics - 2013 - 618 pages
Informally, $K$-theory is a tool for probing the structure of a mathematical object such as a ring or a topological space in terms of suitably parameterized vector spaces and ...
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An Introduction to Homological Algebra

Joseph Rotman - Mathematics - 2008 - 710 pages
Graduate mathematics students will find this book an easy-to-follow, step-by-step guide to the subject. Rotman’s book gives a treatment of homological algebra which approaches ...
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Introduction to Homological Algebra, 85

Joseph J. Rotman - Mathematics - 1979 - 400 pages
An Introduction to Homological Algebra discusses the origins of algebraic topology. It also presents the study of homological algebra as a two-stage affair. First, one must ...
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Homological Algebra

S.I. Gelfand, Yu.I. Manin - Mathematics - 1994 - 222 pages
This book, the first printing of which was published as volume 38 of the Encyclopaedia of Mathematical Sciences, presents a modern approach to homological algebra, based on the ...
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Basic Homological Algebra

M. Scott Osborne - Mathematics - 2000 - 395 pages
This is a foundational book on homological algebra. It covers Ext and Tor early and without distraction, and includes several further topics, which can be pursued ...
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Methods of Homological Algebra

Sergei I. Gelfand, Yuri J. Manin - Mathematics - 2013 - 374 pages
Homological algebra first arose as a language for describing topological prospects of geometrical objects. As with every successful language it quickly expanded its coverage ...
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