F-manifold algebras and deformation quantization via pre-Lie algebras

Author:

Liu JiefengORCID,Sheng YunheORCID,Bai Chengming

Funder

NSFC

Fundamental Research Funds for the Central Universities

Nankai ZhiDe Foundation

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference35 articles.

1. Pre-Poisson algebras;Aguiar;Lett. Math. Phys.,2000

2. A unified algebraic approach to classical Yang-Baxter equation;Bai;J. Phys. A, Math. Theor.,2007

3. O-operators on associative algebras and associative Yang-Baxter equations;Bai;Pac. J. Math.,2012

4. Spliting of operations, Manin products and Rota-Baxter operators;Bai;Int. Math. Res. Not.,2013

5. Field algebras;Bakalov;Int. Math. Res. Not.,2003

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1. Quasi-triangular pre-Lie bialgebras, factorizable pre-Lie bialgebras and Rota-Baxter pre-Lie algebras;Journal of Geometry and Physics;2024-05

2. F-algebroids and deformation quantization via pre-Lie algebroids;Pacific Journal of Mathematics;2023-12-31

3. Identities for deformation quantizations of almost Poisson algebras;Letters in Mathematical Physics;2023-12-20

4. On Hom-pre-Poisson algebras;Journal of Geometry and Physics;2023-08

5. On the classification of $3$-dimensional $F$-manifold algebras;Czechoslovak Mathematical Journal;2022-07-28

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