Integral Closure of Ideals, Rings, and Modules (London Mathematical Society Lecture Note Series)

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9780521688604: Integral Closure of Ideals, Rings, and Modules (London Mathematical Society Lecture Note Series)
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Integral closure has played a role in number theory and algebraic geometry since the nineteenth century, but a modern formulation of the concept for ideals perhaps began with the work of Krull and Zariski in the 1930s. It has developed into a tool for the analysis of many algebraic and geometric problems. This book collects together the central notions of integral closure and presents a unified treatment. Techniques and topics covered include: behavior of the Noetherian property under integral closure, analytically unramified rings, the conductor, field separability, valuations, Rees algebras, Rees valuations, reductions, multiplicity, mixed multiplicity, joint reductions, the Brianšon-Skoda theorem, Zariski's theory of integrally closed ideals in two-dimensional regular local rings, computational aspects, adjoints of ideals and normal homomorphisms. With many worked examples and exercises, this book will provide graduate students and researchers in commutative algebra or ring theory with an approachable introduction leading into the current literature.

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Book Description:

Integral closure is a tool for the analysis of many algebraic and geometric problems. Ideal for graduate students and researchers in commutative algebra or ring theory, this book collects together the central notions of integral closure and presents a unified treatment. Contains many worked examples and exercises.

About the Author:

Irena Swanson is a Professor in the Department of Mathematics at Reed College, Portland.

Craig Huneke is the Henry J. Bischoff Professor in the Department of Mathematics, University of Kansas.

"About this title" may belong to another edition of this title.

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Book Description CAMBRIDGE UNIVERSITY PRESS, United Kingdom, 2008. Paperback. Condition: New. Language: English. Brand new Book. Integral closure has played a role in number theory and algebraic geometry since the nineteenth century, but a modern formulation of the concept for ideals perhaps began with the work of Krull and Zariski in the 1930s. It has developed into a tool for the analysis of many algebraic and geometric problems. This book collects together the central notions of integral closure and presents a unified treatment. Techniques and topics covered include: behavior of the Noetherian property under integral closure, analytically unramified rings, the conductor, field separability, valuations, Rees algebras, Rees valuations, reductions, multiplicity, mixed multiplicity, joint reductions, the Briancon-Skoda theorem, Zariski's theory of integrally closed ideals in two-dimensional regular local rings, computational aspects, adjoints of ideals and normal homomorphisms. With many worked examples and exercises, this book will provide graduate students and researchers in commutative algebra or ring theory with an approachable introduction leading into the current literature. Seller Inventory # AAV9780521688604

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