On (α,β,γ)-derivations of Lie algebras and corresponding invariant functions-Reference-Cited by-同舟云学术

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On (α,β,γ)-derivations of Lie algebras and corresponding invariant functions

Published:2008-02 Issue:2 Volume:58 Page:208-217
ISSN:0393-0440
Container-title:Journal of Geometry and Physics
language:en
Short-container-title:Journal of Geometry and Physics

Author:

Novotný Petr,Hrivnák Jiří

Publisher

Elsevier BV

Subject

Geometry and Topology,General Physics and Astronomy,Mathematical Physics

Reference15 articles.

1. A general setting for Casimir invariants;Abellanas;J. Math. Phys.,1975

2. On the distance of the composition of two derivations to generalized derivations;Brešar;Glasg. Math. J.,1991

3. Deformations of algebras;Gerstenhaber;Ann. of Math.,1964

4. On the classification of rigid Lie algebras;Goze;J. Algebra,2001

5. J. Hartwig, D. Larsson, S. Silvestrov, Deformations of Lie algebras using σ-derivations, 2003. Available online: math.QA/0408064

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1. On (σ,τ)-derivations of lie superalgebras;Filomat;2023

2. On $$(\lambda ,\mu ,\gamma )$$-Derivations of BiHom-Lie Algebras;Non-commutative and Non-associative Algebra and Analysis Structures;2023

3. (ρ, τ, σ)-Derivations of Dendriform Algebras;Applied Mathematics;2023

4. Current Hom-Lie algebras;Acta et Commentationes Universitatis Tartuensis de Mathematica;2022-05-30

5. Generalized derivations and Hom-Lie algebra structures on;Communications in Algebra;2021-12-29

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