6 citations · 11 across the 9 of their papers we have counts for
11 papers
The restriction of polynomial modules for the Virasoro algebra to $\mathfrak{sl}_2 ( \cc )$
Matthew Ondrus, Emilie Wiesner
The Lie algebra may be regarded in a natural way as a subalgebra of the infinite-dimensional Virasoro Lie algebra, and this suggests there may be connections…
Modules induced from polynomial subalgebras of the Virasoso algebra
Matthew Ondrus, Emilie Wiesner
The Virasoro Lie algebra is a one-dimensional central extension of the Witt algebra, which can be realized as the Lie algebra of derivations on the algebra $\cc [t^{\pm}]$ of Laure…
Automorphisms and derivations of the insertion-elimination algebra and related graded Lie algebras
Matthew Ondrus, Emilie Wiesner
This paper addresses several structural aspects of the insertion-elimination algebra, a Lie algebra that can be realized in terms of tree-inserting and tree-eliminating operations…
Whittaker modules for the insertion-elimination Lie algebra
Matthew Ondrus, Emilie Wiesner
This paper addresses the representation theory of the insertion-elimination Lie algebra, a Lie algebra that can be naturally realized in terms of tree-inserting and tree-eliminatin…
A Parametric Family of Subalgebras of the Weyl Algebra III. Derivations
Georgia Benkart, Samuel A. Lopes, Matthew Ondrus
An Ore extension over a polynomial algebra F[x] is either a quantum plane, a quantum Weyl algebra, or an infinite-dimensional unital associative algebra A_h generated by elements x…
A Parametric Family of Subalgebras of the Weyl Algebra II. Irreducible Modules
Georgia Benkart, Samuel A. Lopes, Matthew Ondrus
An Ore extension over a polynomial algebra F[x] is either a quantum plane, a quantum Weyl algebra, or an infinite-dimensional unital associative algebra A_h generated by elements x…