activity
20032026
most citedTheta lifting of nilpotent orbits for symmetric pairs

16 citations · 39 across the 24 of their papers we have counts for

collaborators

28 papers

math.RT2026

Symmetric spaces and skew multiplicity free representations

Kieran Calvert, Kyo Nishiyama, Pavle Pandžić

Let be a non-compact connected reductive real Lie group and its parabolic subgroup. We give a list of equivalent conditions for to have an abelian unipotent radic…

math.RT2026

Double flag varieties of Levi type with a finite number of orbits

Lucas Fresse, Kyo Nishiyama

We consider a double flag variety of the form where is a connected reductive group and is a Levi subgroup of . The Levi subgroup acts diagonally on t…

math.RT2025

Orbit structures on real double flag varieties for the Siegel parabolic subgroups

Kyo Nishiyama, Taito Tauchi

Let be a connected reductive algebraic group over , and its symmetric subgroup. For parabolic subgroups and , the p…

math.RT2025

Real double flag variety for the symmetric pair and Galois cohomology

Kyo Nishiyama, Taito Tauchi

Let be the indefinite unitary group , its symmetric subgroup, the Siegel parabolic subgroup of , and a Borel subgroup of…

math.RT2023

Clifford algebras, symmetric spaces and cohomology rings of Grassmannians

Kieran Calvert, Kyo Nishiyama, Pavle Pandžić

We study various kinds of Grassmannians or Lagrangian Grassmannians over , or , all of which can be expressed as where…

math.RT2023

Overview on the theory of double flag varieties for symmetric pairs

Lucas Fresse, Kyo Nishiyama

Let be a connected reductive algebraic group and its symmetric subgroup . The variety $ \dblFV = K/Q \times G/P $ is called a double flag variety, where and …