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20102026
most citedRepresentations and module-extensions of hom 3-Lie algebras

21 citations · 177 across the 58 of their papers we have counts for

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Showing 2019Show all

7 papers · 1 filter

math.RA2019

Structure of multiplicative simple Hom-Jordan algebras

Chenrui Yao, Yao Ma, Liangyun Chen

In this paper, we mainly study structure of multiplicative simple Hom-Jordan algebras. We talk about equivalent conditions for multiplicative Hom-Jordan algebras being solvable, si…

math.RA2019★ 5 cited

Super-biderivations of the contact Lie superalgebra

Xiaodong Zhao, Yuan Chang, Xin Zhou +1

Let denote the contact Lie superalgebra over a field of characteristic , which has a finite -graded structure. Let be the canonica…

math.RA2019

Derivations on semi-simple Jordan algebras and its applications

Chenrui Yao, Yao Ma, Liangyun Chen

In this paper, we mainly study the derivation algebras of semi-simple Jordan algebras over a field of characteristic and give sufficient and necessary conditions that the deriv…

math.RA2019

Generalized derivations of Hom-Jordan algebras

Chenrui Yao, Yao Ma, Liangyun Chen

In this paper, we give some properties of generalized derivation algebras of Hom-Jordan algebras. In particular, we show that , the sum of the quasideriv…

math.RA2019

Local superderivations on Cartan type Lie superalgebras

Jixia Yuan, Liangyun Chen, Yan Cao

In this paper, we characterize the local superderivations on Cartan type Lie superalgebras over the complex field . Furthermore, we prove that every local superderivati…

math.RA2019★ 4 cited

Cohomology and deformations of 3-dimensional Heisenberg Hom-Lie superalgebras

Junxia Zhu, Liangyun Chen

In this paper, we study Hom-Lie superalgebras of Heisenberg type. For 3-dimensional Heisenberg Hom-Lie superalgebras, we describe their Hom-Lie super structures, compute the cohomo…

math.RA2019

Quasi-derivations of Lie-Yamaguti algebras

Jie Lin, Yao Ma, Liangyun Chen

The concept of derivation for Lie-Yamaguti algebras is generalized in this paper. A quasi-derivation of an LY-algebra is embedded as derivation in a larger LY-algebra. The relation…