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Field and Galois Theory Book

Field and Galois Theory
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Field and Galois Theory, This book deals with classical Galois theory, of both finite and infinite extensions, and with transcendental extensions, focusing on finitely generated extensions and connections with algebraic geometry. The purpose of the book is twofold. First, it is w, Field and Galois Theory
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  • Field and Galois Theory
  • Written by author Patrick Morandi
  • Published by Springer-Verlag New York, LLC, 7/31/2012
  • This book deals with classical Galois theory, of both finite and infinite extensions, and with transcendental extensions, focusing on finitely generated extensions and connections with algebraic geometry. The purpose of the book is twofold. First, it is w
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Authors

Preface
Notes to the Reader
List of Symbols
I Galois Theory 1
II Some Galois Extensions 65
III Applications of Galois Theory 111
IV Infinite Algebraic Extensions 155
V Transcendental Extensions 173
Appendix A Ring Theory 225
Appendix B Set Theory 241
Appendix C Group Theory 245
Appendix D Vector Spaces 255
Appendix E Topology 267
References 275
Index 277


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Field and Galois Theory, This book deals with classical Galois theory, of both finite and infinite extensions, and with transcendental extensions, focusing on finitely generated extensions and connections with algebraic geometry. The purpose of the book is twofold. First, it is w, Field and Galois Theory

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Field and Galois Theory, This book deals with classical Galois theory, of both finite and infinite extensions, and with transcendental extensions, focusing on finitely generated extensions and connections with algebraic geometry. The purpose of the book is twofold. First, it is w, Field and Galois Theory

Field and Galois Theory

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Field and Galois Theory, This book deals with classical Galois theory, of both finite and infinite extensions, and with transcendental extensions, focusing on finitely generated extensions and connections with algebraic geometry. The purpose of the book is twofold. First, it is w, Field and Galois Theory

Field and Galois Theory

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