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Binomial Ideals

ISBN-13: 9783030070199 / Angielski / Miękka / 2019 / 321 str.

Takayuki Hibi
Binomial Ideals Jurgen Herzog Takayuki Hibi Hidefumi Ohsugi 9783030070199 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

    

Binomial Ideals

ISBN-13: 9783030070199 / Angielski / Miękka / 2019 / 321 str.

Takayuki Hibi
cena 210,59 zł
(netto: 200,56 VAT:  5%)
Termin realizacji zamówienia:
ok. 16-18 dni roboczych.

Darmowa dostawa!

This textbook provides an introduction to the combinatorial and statistical aspects of commutative algebra with an emphasis on binomial ideals.  In addition to thorough coverage of the basic concepts and theory, it explores current trends, results, and applications of binomial ideals to other areas of mathematics.  

The book begins with a brief, self-contained overview of the modern theory of Gröbner bases and the necessary algebraic and homological concepts from commutative algebra.  Binomials and binomial ideals are then considered in detail, along with a short introduction to convex polytopes.  Chapters in the remainder of the text can be read independently and explore specific aspects of the theory of binomial ideals, including edge rings and edge polytopes, join-meet ideals of finite lattices, binomial edge ideals, ideals generated by 2-minors, and binomial ideals arising from statistics.  Each chapter concludes with a set of exercises and a list of related topics and results that will complement and offer a better understanding of the material presented.

Binomial Ideals is suitable for graduate students in courses on commutative algebra, algebraic combinatorics, and statistics.  Additionally, researchers interested in any of these areas but familiar with only the basic facts of commutative algebra will find it to be a valuable resource.

Kategorie:
Nauka, Matematyka
Kategorie BISAC:
Mathematics > Algebra - Abstrakcyjna
Mathematics > Geometria - Analityczna
Mathematics > Kombinatoryka i teorii grafów
Wydawca:
Springer
Seria wydawnicza:
Graduate Texts in Mathematics
Język:
Angielski
ISBN-13:
9783030070199
Rok wydania:
2019
Wydanie:
Softcover Repri
Numer serii:
000009678
Ilość stron:
321
Waga:
0.48 kg
Wymiary:
23.39 x 15.6 x 1.83
Oprawa:
Miękka
Wolumenów:
01
Dodatkowe informacje:
Wydanie ilustrowane

"This is a valuable resource for students and researchers entering this area of combinatorial commutative algebra." (Thomas Kahle, Mathematical Reviews, November, 2019)

“This is a valuable resource for students and researchers entering this area of combinatorial commutative algebra.” (Thomas Kahle, Mathematical Reviews, November, 2019)

Part I: Basic Concepts.- Polynomial Rings and Gröbner Bases.- Review of Commutative Algebra.- Part II:Binomial Ideals and Convex Polytopes.- Introduction to Binomial Ideals.- Convex Polytopes and Unimodular Triangulations.- Part III. Applications in Combinatorics and Statistics- Edge Polytopes and Edge Rings.- Join-Meet Ideals of Finite Lattices.- Binomial Edge Ideals and Related Ideals.- Ideals Generated by 2-Minors.- Statistics.- References.- Index.

Jürgen Herzon is a professor at the University of Duisburg-Essen and coauthor of Monomial Ideals (2011) with Takayuki Hibi.


Takayuki Hibi is a professor at Osaka University.

Hidefumi Ohsugi is a professor at Rikkyo University. 

Jürgen Herzon is a professor at the University of Duisburg-Essen and coauthor of Monomial Ideals (2011) with Takayuki Hibi. Takayuki Hibi is a professor at Osaka University. Hidefumi Ohsugi is a professor at Rikkyo University.

This textbook provides an introduction to the combinatorial and statistical aspects of commutative algebra with an emphasis on binomial ideals.  In addition to thorough coverage of the basic concepts and theory, it explores current trends, results, and applications of binomial ideals to other areas of mathematics.  

The book begins with a brief, self-contained overview of the modern theory of Gröbner bases and the necessary algebraic and homological concepts from commutative algebra.  Binomials and binomial ideals are then considered in detail, along with a short introduction to convex polytopes.  Chapters in the remainder of the text can be read independently and explore specific aspects of the theory of binomial ideals, including edge rings and edge polytopes, join-meet ideals of finite lattices, binomial edge ideals, ideals generated by 2-minors, and binomial ideals arising from statistics.  Each chapter concludes with a set of exercises and a list of related topics and results that will complement and offer a better understanding of the material presented.

Binomial Ideals is suitable for graduate students in courses on commutative algebra, algebraic combinatorics, and statistics.  Additionally, researchers interested in any of these areas but familiar with only the basic facts of commutative algebra will find it to be a valuable resource.



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