Results 221 to 230 of about 36,842 (268)

The Category of Anyon Sectors for Non-Abelian Quantum Double Models. [PDF]

Commun Math Phys
Bols A, Hamdan M, Naaijkens P, Vadnerkar S.   +3 more
europepmc   +1 more source

The generic Markov cohomological Hall algebra is not spherically generated. [PDF]

R Soc Open Sci
Davison B.
europepmc   +1 more source

Genetic prediction with ARG-powered linear algebra. [PDF]

Genetics
Lee H, Pope NS, Kelleher J, Gorjanc G, Ralph PL.   +4 more
europepmc   +1 more source

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Topologically Algebraic Algebras

Mediterranean Journal of Mathematics, 2004
Let \(A\) be a complex topological algebra and \(H(\mathbb{C})\) the algebra of all complex-valued entire functions. An element \(x\) in \(A\) is said to be topologically algebraic if all entire functions operate in \(A\) at the point \(x\) and if there exists a nonzero entire function \(f\) in \(H(\mathbb{C})\) such that \(f(x)=0\).
Choukri, Rachid, Attioui, Abdelbaki
openaire   +1 more source

Wajsberg algebras and post algebras

Studia Logica, 1994
An algebra \(A= \langle A,\to,\neg\rangle\) is said to be a Wajsberg algebra if it satisfies the following equations: \[ \begin{aligned} (a\to b)\to b&= b \\ (a\to b)\to((b\to c)\to (a\to c))&= a\to a \\ (a\to b)\to b&= (b\to a)\to a \\ (\neg a\to \neg b)\to (b\to a)&= a\to a \end{aligned} \] Any finite subdirectly irreducible Wajsberg algebra is ...
Antonio J. Rodríguez Salas, Antoni Torrens   +1 more
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ALGEBRAIC GEOMETRY FOR MV-ALGEBRAS

The Journal of Symbolic Logic, 2014
AbstractIn this paper we try to apply universal algebraic geometry to MV algebras, that is, we study “MV algebraic sets” given by zeros of MV polynomials, and their “coordinate MV algebras”. We also relate algebraic and geometric objects with theories and models taken in Łukasiewicz many valued logic with constants.
Lawrence P. Belluce, DI NOLA, Antonio, LENZI, Giacomo   +2 more
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Algebraic invariants and their differential algebras

Proceedings of the 2010 International Symposium on Symbolic and Algebraic Computation, 2010
We review the algebraic foundations we developed to work with differential invariants of finite dimensional group actions. Those support the algorithms we introduced to operate symmetry reduction with a view towards differential elimination.
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