
Categorical, Homological and Combinatorial Methods in Algebra
American Mathematical Society (Publisher)
Published on 30. July 2020
Book
Paperback/Softback
357 pages
978-1-4704-4368-9 (ISBN)
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Description
This book contains the proceedings of the AMS Special Session, in honor of S. K. Jain's 80th birthday, on Categorical, Homological and Combinatorial Methods in Algebra held from March 16-18, 2018, at Ohio State University, Columbus, Ohio. The articles contained in this volume aim to showcase the current state of art in categorical, homological and combinatorial aspects of algebra.
More details
Series
Language
English
Place of publication
Providence
United States
Target group
Professional and scholarly
Dimensions
Height: 254 mm
Width: 178 mm
Weight
664 gr
ISBN-13
978-1-4704-4368-9 (9781470443689)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Persons
Ashish K. Srivastava, Saint Louis University, St. Louis, MO,
Andre Leroy, Universite d'Artois, Lens, France,
Ivo Herzog, Ohio State University, Lima, OH,
Pedro A. Guil Asensio, Universidad de Murcia, Spain
Andre Leroy, Universite d'Artois, Lens, France,
Ivo Herzog, Ohio State University, Lima, OH,
Pedro A. Guil Asensio, Universidad de Murcia, Spain
Content
A. Alahmadi, H. Alsulami, and E. Zelmanov, On the Morita equivalence class of a finitely presented algebra
R. Basu and M. K. Singh, Quillen-Suslin theory for classical groups: Revisited over graded rings
P. Batra and H. Yamane, Natural elements of center of generalized quatnum groups
V. V. Bavula and K. Alnefaie, The global dimension of the generalized Weyl algebras $S^{-1}K[H,C][X,Y; \sigma, a]$
D. Bulacu and B. Torrecillas, Quasi-quantum groups obtained from the Tannaka-Krein reconstruction theorem
L. W. Christensen, S. Estrada, and P. Thompson, Homotopy categories of totally acyclic complexes with applications to the flat-cotorsion theory
M. Cortes-Izurdiaga, Tor-pairs: Products and approximations
S. Estrada, A. Iacob, and M. A. Perez, Model structures and relative Gorenstein flat modules and chain complexes
A. Facchini and Z. Nazemian, Strongly flat modules and right noetherian chain domains
R. Hazrat, K. M. Rangaswamy, and A. K. Srivastava, Structure theory of graded regular graded self-injective rings and applications
M. C. Iovanov, On the bijectivity of the antipode and serial quantum groups
J. Jun and L. Rowen, Categories with negation
J. K. Park and S. T. Rizvi, Quasi-Baer module hulls and their examples
P. Rothmaler, Strict Mittag-Leffler modules and purely generated classes
S. Singh, Rings over which cyclic modules are almost self-injective
A. Sistko, On isoclasses of maximal subalgebras determined by automorphisms.
R. Basu and M. K. Singh, Quillen-Suslin theory for classical groups: Revisited over graded rings
P. Batra and H. Yamane, Natural elements of center of generalized quatnum groups
V. V. Bavula and K. Alnefaie, The global dimension of the generalized Weyl algebras $S^{-1}K[H,C][X,Y; \sigma, a]$
D. Bulacu and B. Torrecillas, Quasi-quantum groups obtained from the Tannaka-Krein reconstruction theorem
L. W. Christensen, S. Estrada, and P. Thompson, Homotopy categories of totally acyclic complexes with applications to the flat-cotorsion theory
M. Cortes-Izurdiaga, Tor-pairs: Products and approximations
S. Estrada, A. Iacob, and M. A. Perez, Model structures and relative Gorenstein flat modules and chain complexes
A. Facchini and Z. Nazemian, Strongly flat modules and right noetherian chain domains
R. Hazrat, K. M. Rangaswamy, and A. K. Srivastava, Structure theory of graded regular graded self-injective rings and applications
M. C. Iovanov, On the bijectivity of the antipode and serial quantum groups
J. Jun and L. Rowen, Categories with negation
J. K. Park and S. T. Rizvi, Quasi-Baer module hulls and their examples
P. Rothmaler, Strict Mittag-Leffler modules and purely generated classes
S. Singh, Rings over which cyclic modules are almost self-injective
A. Sistko, On isoclasses of maximal subalgebras determined by automorphisms.