In: Mathematica Slovaca, vol. 62, no. 5
Antonio M. Oller-Marcér
Details:
Year, pages: 2012, 865 - 874
Keywords:
baric algebra, indecomposable baric algebra
About article:
Given two baric algebras $(A1,ω1)$ and $(A2,ω2)$ we describe a way to define a new baric algebra structure over the vector space $A1\oplus A2$, which we shall denote $(A1\bowtie A2,ω1\bowtieω2)$. We present some easy properties of this construction and we show that in the commutative and unital case it preserves indecomposability. Algebras of the form $A1\bowtie A2$ in the associative, coutable-dimensional, zero-characteristic case are classified.
How to cite:
ISO 690:
Oller-Marcér, A. 2012. Tying up baric algebras. In Mathematica Slovaca, vol. 62, no.5, pp. 865-874. 0139-9918. DOI: https://doi.org/10.2478/s12175-012-0051-8
APA:
Oller-Marcér, A. (2012). Tying up baric algebras. Mathematica Slovaca, 62(5), 865-874. 0139-9918. DOI: https://doi.org/10.2478/s12175-012-0051-8
About edition: