The structure and representation of n-ary algebras of DNA recombination

Sergei Sverchkov

Displaying similar documents to “The structure and representation of n-ary algebras of DNA recombination”

Commutator algebras arising from splicing operations

Sergei Sverchkov (2014)

Open Mathematics

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We prove that the variety of Lie algebras arising from splicing operation coincides with the variety CM of centreby-metabelian Lie algebras. Using these Lie algebras we find the minimal dimension algebras generated the variety CM and the variety of its associative envelope algebras. We study the splicing n-ary operation. We show that all n-ary (n > 2) commutator algebras arising from this operation are nilpotent of index 3. We investigate the generalization of the splicing n-ary operation,...

A note on some varieties of point algebras

Marshall Saade (1979)

Czechoslovak Mathematical Journal

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Infinite independent systems of the identities of the associative algebra over an infinite field of characteristic $p > 0$

Nicolae Ion Sandu (2005)

Czechoslovak Mathematical Journal

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In this paper some infinitely based varieties of groups are constructed and these results are transferred to the associative algebras (or Lie algebras) over an infinite field of an arbitrary positive characteristic.

Semicanonical basis generators of the cluster algebra of type $A_{1}^{(1)}$ .

Zelevinsky, Andrei (2007)

The Electronic Journal of Combinatorics [electronic only]

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A note on two inventory models.

Colpaert, J., Omey, E. (1997)

Bulletin of the Belgian Mathematical Society - Simon Stevin

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Classification of all associative mono- $n$ -ary algebras with 2 elements.

Andres, Stephan Dominique (2009)

International Journal of Mathematics and Mathematical Sciences

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Displaying similar documents to “The structure and representation of n-ary algebras of DNA recombination”

Commutator algebras arising from splicing operations

A note on some varieties of point algebras

Infinite independent systems of the identities of the associative algebra over an infinite field of characteristic p > 0

Semicanonical basis generators of the cluster algebra of type A 1 ( 1 ) .

A note on two inventory models.

Classification of all associative mono- n -ary algebras with 2 elements.

Infinite independent systems of the identities of the associative algebra over an infinite field of characteristic $p > 0$

Semicanonical basis generators of the cluster algebra of type $A_{1}^{(1)}$ .

Classification of all associative mono- $n$ -ary algebras with 2 elements.