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20172026
most citedEigenvalues of Sturm-Liouville Operators with Distributional Potentials

1 citations · 1 across the 7 of their papers we have counts for

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math.RA2026

Cohomology for Deformation maps on quasi-twilled Lie triple systems

Jia Zhao

Due to the importance of invariant, in the present paper, we provide a unified approach to study various kinds of operators on Lie triple systems such as crossed homomorphisms, rel…

math.RA2023

Maurer-Cartan characterization, -algebras, and cohomology of relative Rota-Baxter operators on Lie-Yamaguti algebras

Jia Zhao, Yu Qiao

In this paper, we first construct a differential graded Lie algebra that controls deformations of a Lie-Yamaguti algebra. Furthermore, a relative Rota-Baxter operator on a Lie-Yama…

math.RA2023

Post Lie-Yamaguti algebras, relative Rota-Baxter operators of nonzero weights, and their deformations

Jia Zhao, Senrong Xu, Yu Qiao

In this paper, we introduce the notions of relative Rota-Baxter operators of weight on Lie-Yamaguti algebras, and post-\LYA s, which is an underlying algebraic structure of rel…

math.RA2023

Cohomology and deformations of crossed homomorphisms between Lie-Yamaguti algebras

Jia Zhao, Yu Qiao, Senrong Xu

In this paper, we introduce the notion of crossed homomorphisms between Lie-Yamaguti algebras and establish the cohomology theory of crossed homomorphisms via the Yamaguti cohomolo…

math.RA2023

Para-Kähler and pseudo-Kähler structures on Lie-Yamaguti algebras

Jia Zhao, Yuqin Feng, Yu Qiao

For a pre-Lie-Yamaguti algebra , by using its sub-adjacent Lie-Yamaguti algebra , we are able to construct a semidirect product Lie-Yamaguti algebra via a representation of…