David Towers - Research Portal | Lancaster University

Keywords

Mathematics and Statistics

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Affiliations

Algebra and Geometry

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Professor David Towers

Emeritus

School Of Mathematical Sciences

InfoLab21

LA1 4YF

Lancaster

E-mail: Show email

Tel: +44 1524 593944

ORCID: 0000-0003-2707-2736

Research Interests

My research interests lie in the areas of General nonassociative algebras (Frattini subalgebra, Generators, Lie triple systems, Leibniz algebras, Genetic algebras), Lie algebras (Solvable and Nilpotent Lie algebras, subalgebra lattice, Maximal subalgebras, A-algebras, Elementary algebras, Complemented algebras, Decomposition results, Formation Theory), Group Theory (Areas related to my interests in Lie algebras) and Mathematical Education.

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Publications & Outputs

Published
Nilpotency, Solvability and Frattini Theory for Bicommutative, Assosymmetric and Novikov algebras
Towers, D., 31/03/2025, In: Communications in Algebra. 53, 3, p. 917-928 12 p.
Research output: Contribution to Journal/Magazine › Journal article › peer-review
Published
Leibniz algebras in which all centralisers of nonzero elements are zero algebras
Towers, D., 28/02/2025, In: Communications in Algebra. 53, 2, p. 681-686 6 p.
Research output: Contribution to Journal/Magazine › Journal article › peer-review
Published
Leibniz algebras in which all centralizers of nonzero elements are zero algebras
Towers, D. A., 1/02/2025, In: Communications in Algebra. 53, 2, p. 681-686 6 p.
Research output: Contribution to Journal/Magazine › Journal article › peer-review

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Activities

Promotion Panel
Activity: Expert Knowledge and Consultancy types › Expert Opinion
Non-Associative Day in Online
Activity: Participating in or organising an event types › Participation in conference - Academic
FONDECYT-CHILE
Activity: Expert Knowledge and Consultancy types › Expert Opinion

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Research

Keywords

Affiliations

Professor David Towers

Research Interests

Publications & Outputs

Nilpotency, Solvability and Frattini Theory for Bicommutative, Assosymmetric and Novikov algebras

Leibniz algebras in which all centralisers of nonzero elements are zero algebras

Leibniz algebras in which all centralizers of nonzero elements are zero algebras

Activities

Promotion Panel

Non-Associative Day in Online

FONDECYT-CHILE

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