Automorphisms of Affine Spaces

Table of Contents

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   Book Overview
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   Chapter 1 Seven Lectures on Polynomial Automorphisms
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   Chapter 2 The Jacobian Conjecture: Some Steps towards Solution
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   Chapter 3 Finite Automorphisms of Affine N -Space
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   Chapter 4 Polyomorphisms Conjugate to Dilations
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   Chapter 5 On Separable Algebras over a U.F.D. and the Jacobian Conjecture in Any Characteristic
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   Chapter 6 Global Injectivity of Polynomial Maps Via Vector Fields
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   Chapter 7 On the Markus-Yamabe Conjecture
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   Chapter 8 Derivations Generated by Polynomials, Their Images and Complements of the Images
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    Chapter 9 Normal Forms and the Jacobian Conjecture
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    Chapter 10 Radial Similarity of Newton Polygons
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    Chapter 11 An Algorithm that Determines whether a Polynomial Map is Bijective
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    Chapter 12 Algebraic Aspects of Additive Group Actions on Complex Affine Space
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    Chapter 13 Quotients of Algebraic Group Actions
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    Chapter 14 One-Parameter Subgroups and the Triangular Subgroup of the Affine Cremona Group
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    Chapter 15 A Note on Nagata’s Automorphism
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    Chapter 16 On a Question of Yosef Stein
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    Chapter 17 A Counterexample to a Conjecture of Meisters