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Minimal non-supersolvable Lie algebras

Research output: Contribution to Journal/Magazine › Journal article › peer-review

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Standard

Minimal non-supersolvable Lie algebras. / Towers, David.

In: Algebras, Groups and Geometries, Vol. 2, 1985, p. 1-9.

Research output: Contribution to Journal/Magazine › Journal article › peer-review

Harvard

Towers, D 1985, 'Minimal non-supersolvable Lie algebras', Algebras, Groups and Geometries, vol. 2, pp. 1-9.

APA

Towers, D. (1985). Minimal non-supersolvable Lie algebras. Algebras, Groups and Geometries, 2, 1-9.

Vancouver

Towers D. Minimal non-supersolvable Lie algebras. Algebras, Groups and Geometries. 1985;2:1-9.

Author

Towers, David. / Minimal non-supersolvable Lie algebras. In: Algebras, Groups and Geometries. 1985 ; Vol. 2. pp. 1-9.

Bibtex

@article{0aa30107760e499ba9f41fbf902d2a72,
title = "Minimal non-supersolvable Lie algebras",
abstract = "Three classes of finite-dimensional Lie algebras are studied here: those in which every proper subalgebra is supersolvable, those for which every proper homomorphic image is supersolvable and those which satisfy both conditions.",
author = "David Towers",
year = "1985",
language = "English",
volume = "2",
pages = "1--9",
journal = "Algebras, Groups and Geometries",
issn = "0741-9937",

}

RIS

TY - JOUR

T1 - Minimal non-supersolvable Lie algebras

AU - Towers, David

PY - 1985

Y1 - 1985

N2 - Three classes of finite-dimensional Lie algebras are studied here: those in which every proper subalgebra is supersolvable, those for which every proper homomorphic image is supersolvable and those which satisfy both conditions.

AB - Three classes of finite-dimensional Lie algebras are studied here: those in which every proper subalgebra is supersolvable, those for which every proper homomorphic image is supersolvable and those which satisfy both conditions.

M3 - Journal article

VL - 2

SP - 1

EP - 9

JO - Algebras, Groups and Geometries

JF - Algebras, Groups and Geometries

SN - 0741-9937

ER -