Results 1 to 10 of about 2,561,543 (217)
Transitions in abstract algebra throughout the Bachelor: the concept of ideal in ring theory as a gateway to mathematical structuralism [PDF]
, 2022 International ...
Julie Jovignot, Thomas Hausberger
openalex +3 more sources
A Study on Algebra of Groups and Rings Structures in Mathematics
International Journal of Scientific and Innovative Mathematical Research, 2017 Naga Chengalvala +3 more
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A Study on Algebra of Groups and Rings Structures in Mathematics
Asian Journal of Organic & Medicinal Chemistry, 2021 openalex +2 more sources
LIFTS OF THE TERNARY QUADRATIC RESIDUE CODE OF LENGTH 24 AND THEIR WEIGHT ENUMERATORS [PDF]
Korean Journal of Mathematics, 2012 A digraph $D$ is primitive if there is a positive integer $k$ such that there is a walk of length $k$ between arbitrary two vertices of $D$. The exponent of a primitive digraph is the least such $k$. Wielandt graph $W_n$ of order $n$ is known as the digraph whose exponent is $n^2 − 2n + 2$, which is the maximum of all the exponents of the primitive ...
Yongjun Jang +2 more
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Anti-pre-Lie algebras, Novikov algebras and commutative 2-cocycles on Lie algebras [PDF]
Journal of Algebra (2022) 609: 337-379, 2022 Anti-pre-Lie algebras, Novikov algebras and commutative 2-cocycles on Lie algebrasWe introduce the notion of anti-pre-Lie algebras as the underlying algebraic structures of nondegenerate commutative 2-cocycles which are the "symmetric" version of symplectic forms on Lie algebras.
arxiv +1 more source
From Rota-Baxter Algebras to Pre-Lie Algebras [PDF]
Journal of Physics A; Mathematical and Theoretical (2008) 015201, 2007 Rota-Baxter algebras were introduced to solve some analytic and combinatorial problems and have appeared in many fields in mathematics and mathematical physics. Rota-Baxter algebras provide a construction of pre-Lie algebras from associative algebras.
arxiv +1 more source
Vertex Algebras and Costello-Gwilliam Factorization Algebras [PDF]
arXiv, 2020 Vertex algebras and factorization algebras are two approaches to chiral conformal field theory. Costello and Gwilliam describe how every holomorphic factorization algebra on the plane of complex numbers satisfying certain assumptions gives rise to a Z-graded vertex algebra. They construct some models of chiral conformal theory as factorization algebras.
arxiv
Vertex Lie algebras, vertex Poisson algebras and vertex algebras [PDF]
arXiv, 2001 The notions of vertex Lie algebra and vertex Poisson algebra are presented and connections among vertex Lie algebras, vertex Poisson algebras and vertex algebras are discussed.
arxiv
Збірник наукових праць фізико-математичного факультету ДДПУ, 2021 У статтi розглядається частково впорядкованi множини та їх зв’язок з булевими алгебрами та кiльцями. Представлено ряд тверджень, якi доцiльно вивчати при знайомствi з алгебраїчними структурами студентам фiзико-математичного факультету спецiальностi 014 Середня освiта (Iнформатика) в курсi дискретної математики.
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Lax operator algebras of type $G_2$ [PDF]
Doklady Mathematics, 89:2 (2014), 151-153, 2013 Lax operator algebras for the root system $G_2$, and arbitrary finite genus Riemann surfaces and Tyurin data on them are constructed.
arxiv