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Quadratic Forms: Combinatorics and Numerical Results de Michael Barot

Quadratic Forms: Combinatorics and Numerical Results: Algebra and Applications, cartea 25

Autor Michael Barot, Jesús Arturo Jiménez González, José-Antonio de la Peña
en Limba Engleză Hardback – 7 feb 2019
This monograph presents combinatorial and numerical issues on integral quadratic forms as originally obtained in the context of representation theory of algebras and derived categories.
Some of these beautiful results remain practically unknown to students and scholars, and are scattered in papers written between 1970 and the present day. Besides the many classical results, the book also encompasses a few new results and generalizations.
The material presented will appeal to a wide group of researchers (in representation theory of algebras, Lie theory, number theory and graph theory) and, due to its accessible nature and the many exercises provided, also to undergraduate and graduate students with a solid foundation in linear algebra and some familiarity on graph theory.
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Specificații

ISBN-13: 9783030056261
ISBN-10: 3030056260
Pagini: 265
Ilustrații: XX, 220 p. 111 illus.
Dimensiuni: 155 x 235 mm
Greutate: 0.53 kg
Ediția:1st ed. 2019
Editura: Springer International Publishing
Colecția Springer
Seria Algebra and Applications

Locul publicării:Cham, Switzerland

Cuprins

1 Fundamental Concepts.- 2 Positive Quadratic Forms.- 3 Nonnegative Quadratic Forms.- 4 Concealedness and Weyl Groups.- 5 Weakly Positive Quadratic Forms.- 6 Weakly Nonnegative Quadratic Forms.- References.- Index.

Notă biografică

Michael Barot obtained his Ph.D. in 1997 at UNAM. He then worked at the Mathematics Institute, focusing on representation theory of finite-dimensional algebras, cluster algebras and Lie algebras. In 2012, he started working as a high school teacher in Switzerland.

Jesús Arturo Jiménez González received his Ph.D. in Mathematics from UNAM and Universidad Michoacana de San Nicolás de Hidalgo in 2015. His work focuses on representation theory of finite dimensional associative algebras. 

José-Antonio de la Peña has a Ph.D. in Mathematics from UNAM (1983) and a Ph.D. from the Univeristy of Zürich (1985). His main areas of research are representation theory of algebras, where he has published more than 100 papers, and algebraic graph theory, where he has published more than 30 papers. He was Director of the Mathematics Institute at UNAM (1996-2004) and CIMAT, a mathematical research center from CONACYT (2011-2017). He is the author of several books, and 10 students have so far received doctoral degrees under his supervision.

Textul de pe ultima copertă

This monograph presents combinatorial and numerical issues on integral quadratic forms as originally obtained in the context of representation theory of algebras and derived categories.
Some of these beautiful results remain practically unknown to students and scholars, and are scattered in papers written between 1970 and the present day. Besides the many classical results, the book also encompasses a few new results and generalizations.
The material presented will appeal to a wide group of researchers (in representation theory of algebras, Lie theory, number theory and graph theory) and, due to its accessible nature and the many exercises provided, also to undergraduate and graduate students with a solid foundation in linear algebra and some familiarity on graph theory.

Caracteristici

Compilation of both classical and new material on integral quadratic forms Presents results as obtained in a representation theoretical setting, free from that background Gathers algorithms and criteria to verify numerical properties of quadratic forms and their roots Includes over 170 exercises