A. K. Bisbo

activity

20192022

most citedBases for infinite dimensional simple

osp (1∣2 n)

-modules respecting the branching

osp (1∣2 n) \supset gl (n)

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.RT2022★ 1 cited

Bases for infinite dimensional simple $osp (1∣2 n)$ -modules respecting the branching $osp (1∣2 n) \supset gl (n)$

Asmus K. Bisbo, Joris Van der Jeugt

We study the effects of the branching $osp (1∣2 n) \supset gl (n)$ on a particular class of simple infinite-dimensional $osp (1∣2 n)$ -modules $L (p)$ char…

math.RT2021

A Lie algebra of Grassmannian Dirac operators and vector variables

Asmus K. Bisbo, Hendrik De Bie, Joris Van der Jeugt

The Lie algebra generated by $m$ $p$ -dimensional Grassmannian Dirac operators and $m$ $p$ -dimensional vector variables is identified as the orthogonal Lie algebra $\mathfrak{so…

math.RT2019

Representations of the Lie Superalgebra $osp (1∣2 n)$ with Polynomial Bases

Asmus K. Bisbo, Hendrik De Bie, Joris Van der Jeugt

We study a particular class of infinite-dimensional representations of $osp (1∣2 n)$ . These representations $L_{n} (p)$ are characterized by a positive integer $p$ , and are t…

Bases for infinite dimensional simple osp(1∣2n)-modules respecting the branching osp(1∣2n)⊃gl(n)

A Lie algebra of Grassmannian Dirac operators and vector variables

Representations of the Lie Superalgebra osp(1∣2n) with Polynomial Bases

Bases for infinite dimensional simple $osp (1∣2 n)$ -modules respecting the branching $osp (1∣2 n) \supset gl (n)$

Representations of the Lie Superalgebra $osp (1∣2 n)$ with Polynomial Bases