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Quadratic formscombinatorics and num...

Barot, Michael.

Quadratic formscombinatorics and numerical results /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Quadratic formsby Michael Barot, Jesus Arturo Jimenez Gonzalez, Jose-Antonio de la Pena.
Reminder of title:	combinatorics and numerical results /
Author:	Barot, Michael.
other author:	Jimenez Gonzalez, Jesus Arturo.
Published:	Cham :Springer International Publishing :2019.
Description:	xx, 220 p. :ill., digital ;24 cm.
Contained By:	Springer eBooks
Subject:	Forms, Quadratic.
Online resource:	https://doi.org/10.1007/978-3-030-05627-8
ISBN:	9783030056278$q(electronic bk.)

Quadratic formscombinatorics and numerical results /
Barot, Michael.

Quadratic formscombinatorics and numerical results /[electronic resource] :by Michael Barot, Jesus Arturo Jimenez Gonzalez, Jose-Antonio de la Pena. - Cham :Springer International Publishing :2019. - xx, 220 p. :ill., digital ;24 cm. - Algebra and applications,v.251572-5553 ;. - Algebra and applications ;v.17..

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.

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.

ISBN: 9783030056278$q(electronic bk.)

Standard No.: 10.1007/978-3-030-05627-8doiSubjects--Topical Terms:

347694
Forms, Quadratic.

LC Class. No.: QA243 / .B376 2019

Dewey Class. No.: 512.74

Quadratic formscombinatorics and numerical results /
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245 1 0 $a Quadratic forms $h [electronic resource] : $b combinatorics and numerical results / $c by Michael Barot, Jesus Arturo Jimenez Gonzalez, Jose-Antonio de la Pena.
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490 1 $a Algebra and applications, $x 1572-5553 ; $v v.25
505 0 $a 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.
520 $a 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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