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Multiplicative Ideal Theory in Commutative Algebra

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Cover of 'Multiplicative Ideal Theory in Commutative Algebra'

Table of Contents

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    Book Overview
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    Chapter 1 Commutative rngs
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    Chapter 2 Robert Gilmer’s work on semigroup rings
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    Chapter 3 Numerical semigroup algebras
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    Chapter 4 Prüfer rings
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    Chapter 5 Subrings of zero-dimensional rings
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    Chapter 6 Old problems and new questions around integer-valued polynomials and factorial sequences
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    Chapter 7 Robert Gilmer’s contributions to the theory of integer-valued polynomials
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    Chapter 8 Progress on the dimension question for power series rings
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    Chapter 9 Some research on chains of prime ideals influenced by the writings of Robert Gilmer
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    Chapter 10 Direct-sum decompositions over one-dimensional Cohen-Macaulay local rings
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    Chapter 11 An historical overview of Kronecker function rings, Nagata rings, and related star and semistar operations
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    Chapter 12 Generalized Dedekind domains
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    Chapter 13 Non-unique factorizations: a survey
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    Chapter 14 Mixed polynomial/power series rings and relatinos among their spectra
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    Chapter 15 Uppers to zero in polynomial rings
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    Chapter 16 On the dimension theory of polynomial rings over pullbacks
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    Chapter 17 Almost Dedekind domains which are not Dedekind
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    Chapter 18 Integrality properties of polynomial rings and semigroup rings
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    Chapter 19 Punctually free ideals
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    Chapter 20 Holomorphy rings of function fields
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    Chapter 21 The minimal number of generators of an invertible ideal
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    Chapter 22 About minimal morphisms
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    Chapter 23 What v-coprimality can do for you
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    Chapter 24 Some questions for further research
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    Chapter 25 Robert Gilmer’s published works
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    Chapter 26 Commutative Algebra at Florida State 1963–1968
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Title
Multiplicative Ideal Theory in Commutative Algebra
Published by
Springer, Boston, MA, September 2006
DOI 10.1007/978-0-387-36717-0
ISBNs
978-0-387-24600-0, 978-0-387-36717-0, 978-1-4419-3755-1
Editors

James W. Brewer, Sarah Glaz, William J. Heinzer, Bruce M. Olberding

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Country Count As %
Unknown 2 100%

Demographic breakdown

Readers by professional status Count As %
Professor 1 50%
Unknown 1 50%
Readers by discipline Count As %
Mathematics 1 50%
Unknown 1 50%