About: The GAP Package LiePRing

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An Entity of Type : schema:ScholarlyArticle, within Data Space : covidontheweb.inria.fr associated with source document(s)

Attributes	Values
type	Academic Article research paper schema:ScholarlyArticle
isDefinedBy	Covid-on-the-Web dataset
title	The GAP Package LiePRing
Creator	Eick, Bettina Vaughan-Lee, Michael
source	PMC
abstract	A symbolic Lie p-ring defines a family of Lie rings with [Formula: see text] elements for infinitely many different primes p and a fixed positive integer n. Symbolic Lie p-rings are used to describe the classification of isomorphism types of nilpotent Lie rings of order [Formula: see text] for all primes p and all [Formula: see text]. This classification is available as the LiePRing package of the computer algebra system GAP. We give a brief description of this package, including an approach towards computing the automorphism group of a symbolic Lie p-ring.
has issue date	2020-06-06(xsd:dateTime)
bibo:doi	10.1007/978-3-030-52200-1_13
has license	no-cc
sha1sum (hex)	cc72cb345427ea55a6b743accf1bb3c1a642e733
schema:url	https://doi.org/10.1007/978-3-030-52200-1_13
resource representing a document's title	The GAP Package LiePRing
has PubMed Central identifier	PMC7340899
schema:publication	Mathematical Software - ICMS 2020
resource representing a document's body	covid:cc72cb345427ea55a6b743accf1bb3c1a642e733#body_text
is schema:about of	named entity 'infinitely' named entity 'POSITIVE INTEGER' named entity 'BRIEF' named entity 'RING' named entity 'PACKAGE' named entity 'group' named entity 'nilpotent' named entity 'positive integer' named entity 'non-zero' named entity 'automorphism' named entity 'polynomial division algorithm' named entity 'integer matrices' named entity 'polynomial ring' named entity 'abelian group' named entity 'lower central series' named entity 'polynomial' named entity 'rational function' named entity 'automorphism' named entity 'multiplication' named entity 'Lazard' named entity 'det' named entity 'Aut' named entity 'automorphism group' named entity 'multiplication' named entity 'matrices' named entity 'automorphism' named entity 'automorphism group' named entity 'indeterminates' named entity 'coprime' named entity 'polynomial' named entity 'Dyck's theorem' named entity 'modulo' named entity 'polynomial' named entity 'prime power' named entity 'nilpotent' named entity 'generating set' named entity 'infinite set' named entity 'Lazard' named entity 'automorphism groups' named entity 'subring' named entity 'surjective' named entity 'automorphism' named entity 'non-zero' named entity 'integer' named entity 'Aut' named entity 'automorphism' named entity 'primes' named entity 'integer' named entity 'injective' named entity 'integer matrix' named entity 'subrings' named entity 'automorphism group' named entity 'automorphism' named entity 'modulo' named entity 'generating set' named entity 'basis element' named entity 'Lazard' named entity 'det' named entity 'linear combination' named entity 'lower central series' named entity 'Aut' named entity 'multiplication' named entity 'Jacobi identity' named entity 'vector' named entity 'automorphism' named entity 'leading coefficient' named entity 'reduced form' named entity 'integer matrix' named entity 'bilinear' named entity 'positive integer' named entity 'automorphism' named entity 'Lazard' named entity 'Lie ring' named entity 'normal form' named entity 'algebra' named entity 'automorphism' named entity 'computing' named entity 'isomorphism' named entity 'automorphism' named entity 'indeterminates' named entity 'automorphism' named entity 'Lie ring'

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