Quasi-exactly solvable Schrödinger operators in three dimensions.

Fortin Boisvert, Mélisande

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Defining relations for classical Lie superalgebras without Cartan matrices.

Grozman, P., Leites, D., Poletaeva, E. (2002)

Homology, Homotopy and Applications

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A Leibniz algebra structure on the second tensor power.

Kurdiani, R., Pirashvili, T. (2002)

Journal of Lie Theory

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Solvable extensions of a special class of nilpotent Lie algebras

A. Shabanskaya, Gerard Thompson (2013)

Archivum Mathematicum

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A pair of sequences of nilpotent Lie algebras denoted by $N_{n, 11}$ and $N_{n, 19}$ are introduced. Here $n$ denotes the dimension of the algebras that are defined for $n \geq 6$ ; the first term in the sequences are denoted by 6.11 and 6.19, respectively, in the standard list of six-dimensional Lie algebras. For each of $N_{n, 11}$ and $N_{n, 19}$ all possible solvable extensions are constructed so that $N_{n, 11}$ and $N_{n, 19}$ serve as the nilradical of the corresponding solvable algebras. The construction continues Winternitz’ and colleagues’ program...