activity
19962026
most citedA recursion and a combinatorial formula for Jack polynomials

215 citations · 807 across the 39 of their papers we have counts for

collaborators

39 papers

math.RT2026

Spherical subgroups in reductive algebraic groups

Friedrich Knop, Gerhard Roehrle

In a paper from 2015, we determined all spherical affine homogeneous varieties for simple algebraic groups in arbitrary characteristic. The present paper extends this classificatio…

math.DG2022★ 1 cited

Classification of multiplicity free quasi-Hamiltonian manifolds

Friedrich Knop

A quasi-Hamiltonian manifold is called multiplicity free if all of its symplectic reductions are 0-dimensional. In this paper, we classify compact, multiplicity free, twisted quasi…

math.CT2022★ 2 cited

Multiplicities and dimensions in enveloping tensor categories

Friedrich Knop

In the previous paper arxiv:math/0610552 semisimple tensor categories were constructed out of certain regular Mal'cev categories. In this paper, we calculate the tensor product mul…

math.CT2021★ 5 cited

The subobject decomposition in enveloping tensor categories

Friedrich Knop

To every regular category equipped with a degree function one can attach a pseudo-abelian tensor category . We show that the generatin…

math.AG2020

Complexity of actions over perfect fields

Friedrich Knop, Vladimir S. Zhgoon

Let be a connected reductive group over a perfect field acting on an algebraic variety and let be a minimal parabolic subgroup of . For -spherical -varieti…

math.SG2019★ 1 cited

(Quasi-)Hamiltonian manifolds of cohomogeneity one

Friedrich Knop, Kay Paulus

We classify compact, connected Hamiltonian and quasi-Hamiltonian manifolds of cohomogeneity one (which is the same as being multiplicity free of rank one). Here the group acting is…