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This book gives an overview of research on graphs associated with
commutative rings. The study of the connections between algebraic
structures and certain graphs, especially finite groups and their
Cayley graphs, is a classical subject which has attracted a lot of
interest. More recently, attention has focused on graphs
constructed from commutative rings, a field of study which has
generated an extensive amount of research over the last three
decades. The aim of this text is to consolidate this large body of
work into a single volume, with the intention of encouraging
interdisciplinary research between algebraists and graph theorists,
using the tools of one subject to solve the problems of the other.
The topics covered include the graphical and topological properties
of zero-divisor graphs, total graphs and their transformations, and
other graphs associated with rings. The book will be of interest to
researchers in commutative algebra and graph theory and anyone
interested in learning about the connections between these two
subjects.
Based on the 4th Seminar on Algebra and its Applications organized
by the University of Mohaghegh Ardabili, this volume highlights
recent developments and trends in algebra and its applications.
Selected and peer reviewed, the contributions in this volume cover
areas that have flourished in the last few decades, including
homological algebra, combinatorial algebra, module theory and
linear algebra over rings, multiplicative ideal theory, and
integer-valued polynomials. Held biennially since 2010, SAA
introduces Iranian faculty and graduate students to important ideas
in the mainstream of algebra and opens channels of communication
between Iranian mathematicians and algebraists from around the
globe to facilitate collaborative research. Ideal for graduate
students and researchers in the field, these proceedings present
the best of the seminar's research achievements and new
contributions to the field.
Based on the 4th Seminar on Algebra and its Applications organized
by the University of Mohaghegh Ardabili, this volume highlights
recent developments and trends in algebra and its applications.
Selected and peer reviewed, the contributions in this volume cover
areas that have flourished in the last few decades, including
homological algebra, combinatorial algebra, module theory and
linear algebra over rings, multiplicative ideal theory, and
integer-valued polynomials. Held biennially since 2010, SAA
introduces Iranian faculty and graduate students to important ideas
in the mainstream of algebra and opens channels of communication
between Iranian mathematicians and algebraists from around the
globe to facilitate collaborative research. Ideal for graduate
students and researchers in the field, these proceedings present
the best of the seminar's research achievements and new
contributions to the field.
This book gives an overview of research on graphs associated with
commutative rings. The study of the connections between algebraic
structures and certain graphs, especially finite groups and their
Cayley graphs, is a classical subject which has attracted a lot of
interest. More recently, attention has focused on graphs
constructed from commutative rings, a field of study which has
generated an extensive amount of research over the last three
decades. The aim of this text is to consolidate this large body of
work into a single volume, with the intention of encouraging
interdisciplinary research between algebraists and graph theorists,
using the tools of one subject to solve the problems of the other.
The topics covered include the graphical and topological properties
of zero-divisor graphs, total graphs and their transformations, and
other graphs associated with rings. The book will be of interest to
researchers in commutative algebra and graph theory and anyone
interested in learning about the connections between these two
subjects.
This volume presents up-to-date references on the latest
developments in commutative algebra and related areas featuring 19
original articles on fundamental topics of current interest. It
covers arithmetical rings, pullback construction, elasticity and
factorisation, A + XB(X) domains, distinguished domains, going-down
domains, semistar operations, star-operations, trace properties,
pseudo-valuation rings, modules, zerodivisor graphs, normal maximal
ideals and numerical semi-groups. This is a vital resource for
research mathematicians, algebraists, commutative ring theorists
and graduate students in these disciplines.
This book contains select papers on rings, monoids and module
theory which are presented at the 3rd International Conference on
Mathematics and Statistics (AUS-ICMS 2020) held at the American
University of Sharjah, United Arab Emirates, from 6-9 February
2020. This conference was held in honour of the work of the
distinguished algebraist Daniel D. Anderson. Many participants and
colleagues from around the world felt it appropriate to acknowledge
his broad and sweeping contributions to research in algebra by
writing an edited volume in his honor. The topics covered are,
inevitably, a cross-section of the vast expansion of modern
algebra. The book is divided into two sections-surveys and recent
research developments-with each section hopefully offering
symbiotic utility to the reader. The book contains a balanced mix
of survey papers, which will enable expert and non-expert alike to
get a good overview of developments across a range of areas of
algebra. The book is expected to be of interest to both beginning
graduate students and experienced researchers.
Focus on Commutative Rings Research
Recent developments in various algebraic structures and the
applications of those in different areas play an important role in
Science and Technology. One of the best tools to study the
non-linear algebraic systems is the theory of Near-rings.The
forward note by G
Trends in Commutative Rings Research
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