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Leavitt Path Algebras and Classical K-Theory

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Cover of 'Leavitt Path Algebras and Classical K-Theory'

Table of Contents

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    Book Overview
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    Chapter 1 A Survey of Some of the Recent Developments in Leavitt Path Algebras
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    Chapter 2 The Groupoid Approach to Leavitt Path Algebras
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    Chapter 3 Étale Groupoids and Steinberg Algebras a Concise Introduction
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    Chapter 4 The Injective and Projective Leavitt Complexes
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    Chapter 5 A Survey on the Ideal Structure of Leavitt Path Algebras
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    Chapter 6 Gröbner Bases and Dimension Formulas for Ternary Partially Associative Operads
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    Chapter 7 A Survey on Koszul Algebras and Koszul Duality
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    Chapter 8 Symplectic Linearization of an Alternating Polynomial Matrix
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    Chapter 9 Actions on Alternating Matrices and Compound Matrices
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    Chapter 10 A Survey on the Non-injectivity of the Vaserstein Symbol in Dimension Three
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    Chapter 11 Two Approaches to the Bass–Suslin Conjecture
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    Chapter 12 The Pillars of Relative Quillen–Suslin Theory
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    Chapter 13 The Quotient Unimodular Vector Group is Nilpotent
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    Chapter 14 On a Theorem of Suslin
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    Chapter 15 On an Algebraic Analogue of the Mayer–Vietoris Sequence
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    Chapter 16 On the Completability of Unimodular Rows of Length Three
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    Chapter 17 On a Group Structure on Unimodular Rows of Length Three over a Two-Dimensional Ring
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    Chapter 18 Relating the Principles of Quillen–Suslin Theory
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