activity
20222026
most citedDirac inequality for highest weight Harish-Chandra modules II

4 citations · 8 across the 5 of their papers we have counts for

collaborators

5 papers

math.RT2026

Unitary highest weight modules for and with fixed integral infinitesimal character

Pavle Pandžić, Ana Prlić, Vladimír Souček +1

We classify unitary highest weight modules with a given integral infinitesimal character for the real Lie algebras and . We treat both reg…

math.RT2025★ 1 cited

On the classification of unitary highest weight modules in the exceptional cases

Pavle Pandžić, Ana Prlić, Gordan Savin +2

In our previous paper, we gave a complete classification of the unitary highest weight modules for the universal covers of the Lie groups and $SU(p…

math.RT2023

On the classification of unitary highest weight modules

Pavle Pandžić, Ana Prlić, Vladimír Souček +1

In the 1980s, Enright, Howe and Wallach [EHW] and independently Jakobsen [J] gave a complete classification of the unitary highest weight modules. In this paper we give a more dire…

math.RT2022★ 4 cited

Dirac inequality for highest weight Harish-Chandra modules II

Pavle Pandžić, Ana Prlić, Vladimír Souček +1

Let be a connected simply connected noncompact exceptional simple Lie group of Hermitian type. In this paper, we work with the Dirac inequality which is a very useful tool for…

math.RT2022★ 3 cited

Dirac inequality for highest weight Harish-Chandra modules I

Pavle Pandžić, Ana Prlić, Vladimír Souček +1

Let be a connected simply connected noncompact classical simple Lie group of Hermitian type. Then has unitary highest weight representations. The proof of the classificatio…