Enveloping algebra of Hom-Lie algebras
By Donald Yau. 2008
111 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/779ecfaff84b1a1aa025e054a2b47a5b9f248b3e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Abdenacer Makhlouf
- Donald Yau
- Florin Panaite
- F. Ammar
- Aron Gohr
- S. Benayadi
- Sergei Silvestrov
- Yael Fregier
In Geometry and Topology
- Abdenacer Makhlouf
- Donald Yau
- Florin Panaite
- F. Ammar
- Aron Gohr
- Sergei Silvestrov
- S. Benayadi
- Yael Fregier
In Mathematical Physics
- Abdenacer Makhlouf
- Donald Yau
- F. Ammar
- Florin Panaite
- Aron Gohr
- Sergei Silvestrov
- S. Benayadi
- H. Ataguema
Citations in the corpus
- Hom-algebras and Hom-coalgebras (2008, unknown): “Its left adjoint functor was construct ed by Yau in [46].”
- Hom-Lie Algebras with Symmetric Invariant NonDegenerate Bilinear Forms (2010, methodology): “The enveloping algebras of Hom-Lie algebras were discussed in [39].”
- Rota–Baxter Hom-Lie–Admissible Algebras (2011, methodology): “Enveloping algebras of Hom–Lie algebras were discussed in [69, 72].”
- Hom-Lie Superalgebras and Hom-Lie admissible Superalgebras (2009, background): “Given a Hom-Lie algebra, there is a universal enveloping Hom-associative algebra (see [22]).”
- Paradigm of Nonassociative Hom-algebras and Hom-superalgebras (2010, methodology): “In a similar way Yau proposed in [44] a notion of Hom-dialgebra which gives rise to Hom-Leibniz algebra.”
- Yetter-Drinfeld modules for Hom-bialgebras (2013, background): “algebra and the enveloping algebra of a Hom-Lie algebra have been provided in [32].”
- HOM-ALTERNATIVE ALGEBRAS AND HOM-JORDAN ALGEBRAS (2009, background): “Given a Hom-Lie algebra, there is a universal envelo ping Hom-associative algebra (see [29]).”
- Generalization of n-ary Nambu algebras and beyond (2008, methodology): “The enveloping algebras of Hom-Lie algebras were discussed in [79].”
- Unital algebras of Hom-associative type and surjective or injective twistings (2009, methodology): “The issue of constructing enveloping Homalgebra structures for Hom-Lie algebras has been considered by Yau in [19].”