Results 191 to 200 of about 85,344 (218)

Flexible and efficient count-distribution and mixed-model methods for eQTL mapping with quasar

Pullin JM, Choi J, Choi J, McCarthy DJ, Wallace C.   +4 more
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Poisson enveloping algebras

Communications in Algebra, 1999
(1999). Poisson enveloping algebras. Communications in Algebra: Vol. 27, No. 5, pp. 2181-2186.
Sei-Qwon Oh
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Homomorphisms between Poisson JC*-Algebras

Bulletin of the Brazilian Mathematical Society, New Series, 2005
See the review of the author's paper [J. Lie Theory 15, No. 2, 393--414 (2005; Zbl 1091.39006)].
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Malcev–Poisson–Jordan algebras

Journal of Algebra and Its Applications, 2016
Malcev–Poisson–Jordan algebra (MPJ-algebra) is defined to be a vector space endowed with a Malcev bracket and a Jordan structure which are satisfying the Leibniz rule. We describe such algebras in terms of a single bilinear operation, this class strictly contains alternative algebras. For a given Malcev algebra [Formula: see text], it is interesting to
Ait Ben Haddou, Malika, Benayadi, Saïd, Boulmane, Said   +2 more
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Pre-Poisson Algebras

Letters in Mathematical Physics, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Noncommutative Poisson Algebras

American Journal of Mathematics, 1994
The main purpose of the present article is to introduce the notion of Poisson structures on an associative algebra, and to discuss several examples. In the first section, the author recalls the \(G\)-brackets for associative algebras which generalize the usual Schouten-brackets for multivector fields in differential geometry.
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Frobenius Poisson algebras

Frontiers of Mathematics in China, 2019
The notion of Poisson algebra and Frobenius algebra together coincides with that of Frobenius Poisson algebra and it is the main study of the paper under review. In that, relations between generalizing unimodular Poisson algebras and their cohomology algebras by Rham 1-cocycle and modular derivation with the support of Batalin-Vilkovisky algebras are ...
Luo, Juan, Wang, Shengqiang, Wu, Quanshui   +2 more
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On Split Malcev Poisson Algebras

Siberian Mathematical Journal, 2021
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Embedding Novikov–Poisson algebras in Novikov–Poisson algebras of vector type

Algebra and Logic, 2013
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The Structure of Poisson Algebras

Mathematical Medicine and Biology, 1985
The usual polyploidy genetic algebra is constructed using the hypergeometric distribution. In this paper the author discusses an extension of the theory to an infinite dimensional space using the Poisson distribution.
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