Uniqueness of Bessel models: the archimedean case
Dihua Jiang, Binyong Sun, Chen-Bo Zhu

TL;DR
This paper proves the uniqueness of Bessel models in the archimedean case for various classical groups, establishing fundamental properties of these models in representation theory.
Contribution
It establishes the first comprehensive proof of Bessel model uniqueness for general linear, unitary, and orthogonal groups in the archimedean setting.
Findings
Proved uniqueness of Bessel models for GL, U, and O groups in the archimedean case.
Extended the understanding of model uniqueness in representation theory.
Provided foundational results applicable to automorphic forms and harmonic analysis.
Abstract
In the archimedean case, we prove uniqueness of Bessel models for general linear groups, unitary groups and orthogonal groups.
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Taxonomy
TopicsAdvanced Algebra and Geometry · Amyloidosis: Diagnosis, Treatment, Outcomes · Nonlinear Waves and Solitons
