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Introduction to Algebraic K-Theory: 72 (Annals of Mathematics Studies, 72) - Softcover
Book 110 of 202: Annals of Mathematics Studies
Synopsis
Algebraic K-theory describes a branch of algebra that centers about two functors. K0 and K1, which assign to each associative ring ∧ an abelian group K0∧ or K1∧ respectively. Professor Milnor sets out, in the present work, to define and study an analogous functor K2, also from associative rings to abelian groups. Just as functors K0 and K1 are important to geometric topologists, K2 is now considered to have similar topological applications. The exposition includes, besides K-theory, a considerable amount of related arithmetic.
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Review
"John Willard Milnor, Winner of the 2011 Leroy P. Steele Prize for Lifetime Achievement, American Mathematical Society"
"John Milnor, Winner of the 2011 Abel Prize from the Norwegian Academy of Science and Letters"
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Introduction to Algebraic K-Theory (Annals of Mathematics Studies, Number 72)
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Introduction to Algebraic K-Theory
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ISBN 10: 0691081018
ISBN 13: 9780691081014
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Introduction to Algebraic K-Theory
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Paperback. Condition: New. Algebraic K-theory describes a branch of algebra that centers about two functors. K0 and K1, which assign to each associative ring ? an abelian group K0? or K1? respectively. Professor Milnor sets out, in the present work, to define and study an analogous functor K2, also from associative rings to abelian groups. Just as functors K0 and K1 are important to geometric topologists, K2 is now considered to have similar topological applications. The exposition includes, besides K-theory, a considerable amount of related arithmetic. Seller Inventory # LU-9780691081014
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Introduction to Algebraic K-Theory
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Paperback. Condition: New. Algebraic K-theory describes a branch of algebra that centers about two functors. K0 and K1, which assign to each associative ring ? an abelian group K0? or K1? respectively. Professor Milnor sets out, in the present work, to define and study an analogous functor K2, also from associative rings to abelian groups. Just as functors K0 and K1 are important to geometric topologists, K2 is now considered to have similar topological applications. The exposition includes, besides K-theory, a considerable amount of related arithmetic. Seller Inventory # LU-9780691081014
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Introduction to Algebraic K-Theory
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ISBN 13: 9780691081014
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