Local Derivations of the Schrödinger Algebras

The present paper is devoted to studying local derivations on the Schrödinger algebra which is a finite-dimensional, non-semisimple and non-solvable Lie algebra. We prove that every local derivation on the Schrödinger algebra is a derivation.

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Publication Details

Journal
Algebra Colloquium
Published
2025-08-28
DOI
https://doi.org/10.1142/s1005386725000343
Citations
3
Primary Topic
Spectral Theory in Mathematical Physics
Type
article
Field-Weighted Citation Impact
11.08
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article

Local Derivations of the Schrödinger Algebras

Bakhtiyor Yusupov, Amir Alauadinov
3 citations
Algebra Colloquium
Spectral Theory in Mathematical Physics
11.08
article

Local Derivations of the Schrödinger Algebras

Bakhtiyor Yusupov, Amir Alauadinov
article en
3 citations

Abstract

The present paper is devoted to studying local derivations on the Schrödinger algebra which is a finite-dimensional, non-semisimple and non-solvable Lie algebra. We prove that every local derivation on the Schrödinger algebra is a derivation.

Algebra ColloquiumVol. 32(03)
Academy of Sciences Republic of Uzbekistan (UZ), Urgench State University (UZ), Karakalpak State University (UZ)
Openalex Percentile: Top 1%
Spectral Theory in Mathematical Physics
11.08
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