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1990 H hardcover Good Cover very lightly rubbed, lightly soiled, spine ends lightly bumped, edges/corners very barely bumped; top edge ever-so-slighlty soiled, fore and bottom
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edges ever-so-slightly soiled/bumped; previous owner's inscription in black pen at top near fore-edge on ffep; binding tight; interior intact and very clean except where noted; a nice copy.
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Ships from: Berkeley, CA
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1990 H hardcover Good Bottom cover edges/spine ends lightly bumped; fore-edge very barely soiled; binding tight; cover, edges, and interior intact and very clean except where
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noted.
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Ships from: Berkeley, CA
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3540170065 Used book, in good condition |No supplements | Normal wear to cover and spine | Page markings | Inventory sticker present | Satisfaction guaranteed!
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Hardcover Good 3540170065 Used book, in good condition |No supplements | Normal wear to cover and spine | Page markings | Inventory sticker present | Satisfaction guaranteed!
Ships from: Punta Gorda, FL
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$184.28
Seller since 2010
Very good 1 volume, please be aware of language, air mail shipment from Germany within 2-6 weeks, we deliver to any country-please ask us to enable delivery to your country!
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*****PLEASE NOTE: This item is shipping from an authorized seller in Europe. In the event that a return is necessary, you will be able to return your item within the US. To learn more about our European sellers and policies see the BookQuest FAQ section*****
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Ships from: Berlin, Germany
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More About This Textbook
Overview
Wholeheartedly recommended to every student and user of mathematics, this is an extremely original and highly informative essay on algebra and its place in modern mathematics and science. From the fields studied in every university maths course, through Lie groups to cohomology and category theory, the author shows how the origins of each concept can be related to attempts to model phenomena in physics or in other branches of mathematics. Required reading for mathematicians, from beginners to experts.
Product Details
Table of Contents
Preface.- 1 What is Algebra?- 2 Fields.- 3 Commutative Rings.- 4 Homomorphisms and Ideals.- 5 Modules.- 6 Algebraic Aspects of Dimension.- 7 The Algebraic View of Infinitesimal Notions.- 8 Noncommutative Rings.- 9 Modules and Noncommutative Rings.- 10 Semisimple Modules and Rings.- 11 Division Algebras of Finite Rank.- 12 The Notion of a Group.- 13 Examples of Groups: Finite Groups.- 14 Examples of Groups: Infinite Discrete Groups.- 15 Examples of Groups : Lie Groups and Algebraic Groups.- 16 General Results of Group Theory.- 17 Group Representations.- 18 Some Applications of Groups.- 19 Lie Algebras and Nonassociative Algebra.- 20 Categories.- 21 Homological Algebra.- 22 K-Theory.- Comments on the Literature.- References.- Indices