8 citations · 51 across the 27 of their papers we have counts for
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math.RT2017
Symmetry breaking operators for line bundles over real projective spaces
Jan Frahm, Clemens Weiske
The space of smooth sections of an equivariant line bundle over the real projective space forms a natural representation of the group ${\rm GL}(n+1,\mathbb{R}…
math.RT2017★ 5 cited
A minimal representation of the orthosymplectic Lie supergroup
Sigiswald Barbier, Jan Frahm
We construct a minimal representation of the orthosymplectic Lie supergroup , generalising the Schrödinger model of the minimal representation of to the super…
math.RT2017★ 3 cited
Symmetry breaking operators for strongly spherical reductive pairs
Jan Frahm
A real reductive pair is called strongly spherical if the homogeneous space is real spherical. This geometric condition is equivalent to the rep…