Hubert Rubenthaler

most citedInvariant differential operators and an infinite dimensional Howe-type correspondence. Part I: Structure of the associated algebras of differential operators

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math.RT2009

Algebras of invariant differential operators on a class of multiplicity free spaces

Hubert Rubenthaler

Let G be a connected reductive algebraic group and let G'=[G,G] be its derived subgroup. Let (G,V) be a multiplicity free representation with a one dimensional quotient (see defini…

math.RT2008★ 2 cited

Invariant differential operators and an infinite dimensional Howe-type correspondence. Part I: Structure of the associated algebras of differential operators

Hubert Rubenthaler

If $Q$ is a non degenerate quadratic form on ${\bb C}^n$, it is well known that the differential operators $X = Q (x)$ , $Y = Q (\partial)$ , and $H = E + \frac{n}{2}$ , where $E$ is the Euler…