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Advances in commutative algebra = de...

Badawi, Ayman.

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Advances in commutative algebra = dedicated to David F. Anderson /

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Advances in commutative algebra/ edited by Ayman Badawi, Jim Coykendall.
其他題名:	dedicated to David F. Anderson /
其他作者:	Badawi, Ayman.
出版者:	Singapore :Springer Singapore : : 2019.,
面頁冊數:	xxii, 263 p. :ill., digital ;24 cm.
內容註:	Chapter 1. Strongly Divided Pairs of Integral Domains -- Chapter 2. Strongly Additively Regular Rings and Graphs -- Chapter 3. Intersections of Prufer Overrings -- Chapter 4. A Survey of David Anderson's Mathematical Works -- Chapter 5. Isomorphisms of Zero-Divisor Graphs -- Chapter 6. On t-Reductions and t-Integral Closure of Ideals in Integral Domains -- Chapter 7. David Anderson's Work on Graded Integral Domains -- Chapter 8. x-Divisor Pseudographs and Isotopy Invariants of Commutative Quasigroups -- Chapter 9. Local Types of Classical Rings -- Chapter 10. How Elements Really Factor In Z -- Chapter 11. t-Local Domains and Valuation Domains.
Contained By:	Springer Nature eBook
標題:	Commutative algebra. -
電子資源:	https://doi.org/10.1007/978-981-13-7028-1
ISBN:	9789811370281

Advances in commutative algebra = dedicated to David F. Anderson /
Advances in commutative algebradedicated to David F. Anderson /[electronic resource] :edited by Ayman Badawi, Jim Coykendall. - Singapore :Springer Singapore :2019. - xxii, 263 p. :ill., digital ;24 cm. - Trends in mathematics,2297-0215. - Trends in mathematics..

Chapter 1. Strongly Divided Pairs of Integral Domains -- Chapter 2. Strongly Additively Regular Rings and Graphs -- Chapter 3. Intersections of Prufer Overrings -- Chapter 4. A Survey of David Anderson's Mathematical Works -- Chapter 5. Isomorphisms of Zero-Divisor Graphs -- Chapter 6. On t-Reductions and t-Integral Closure of Ideals in Integral Domains -- Chapter 7. David Anderson's Work on Graded Integral Domains -- Chapter 8. x-Divisor Pseudographs and Isotopy Invariants of Commutative Quasigroups -- Chapter 9. Local Types of Classical Rings -- Chapter 10. How Elements Really Factor In Z -- Chapter 11. t-Local Domains and Valuation Domains.

This book highlights the contributions of the eminent mathematician and leading algebraist David F. Anderson in wide-ranging areas of commutative algebra. It provides a balance of topics for experts and non-experts, with a mix of survey papers to offer a synopsis of developments across a range of areas of commutative algebra and outlining Anderson's work. The book is divided into two sections-surveys and recent research developments-with each section presenting material from all the major areas in commutative algebra. The book is of interest to graduate students and experienced researchers alike.

ISBN: 9789811370281

Standard No.: 10.1007/978-981-13-7028-1doiSubjects--Topical Terms:

604140
Commutative algebra.

LC Class. No.: QA251.3 / .A38 2019

Dewey Class. No.: 512.4

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505 0 $a Chapter 1. Strongly Divided Pairs of Integral Domains -- Chapter 2. Strongly Additively Regular Rings and Graphs -- Chapter 3. Intersections of Prufer Overrings -- Chapter 4. A Survey of David Anderson's Mathematical Works -- Chapter 5. Isomorphisms of Zero-Divisor Graphs -- Chapter 6. On t-Reductions and t-Integral Closure of Ideals in Integral Domains -- Chapter 7. David Anderson's Work on Graded Integral Domains -- Chapter 8. x-Divisor Pseudographs and Isotopy Invariants of Commutative Quasigroups -- Chapter 9. Local Types of Classical Rings -- Chapter 10. How Elements Really Factor In Z -- Chapter 11. t-Local Domains and Valuation Domains.
520 $a This book highlights the contributions of the eminent mathematician and leading algebraist David F. Anderson in wide-ranging areas of commutative algebra. It provides a balance of topics for experts and non-experts, with a mix of survey papers to offer a synopsis of developments across a range of areas of commutative algebra and outlining Anderson's work. The book is divided into two sections-surveys and recent research developments-with each section presenting material from all the major areas in commutative algebra. The book is of interest to graduate students and experienced researchers alike.
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