activity
20112026
most citedSelf-Adjointness of Toeplitz Operators on the Segal-Bargmann Space

9 citations · 25 across the 11 of their papers we have counts for

collaborators

13 papers

math.CA2026

Sub-Laplacians on Compact Lie Groups: Heat Kernels, Distance, and Zeta Determinants

Wolfram Bauer, Zhicheng Han, Zhipeng Yang

We study heat kernels, sub-Riemannian distances, and spectral zeta functions of sub-Laplacians determined by closed connected subgroups of compact Lie groups. Combining Hall's inve…

math.DG2022

Local Invariants and Geometry of the sub-Laplacian on H-type Foliations

Wolfram Bauer, Irina Markina, Abdellah Laaroussi +1

-type foliations are studied in the framework of sub-Riemannian geometry with bracket generating distribution defined as the bundle tr…

math.FA2022

Resolvent algebra in Fock-Bargmann representation

Wolfram Bauer, Robert Fulsche

The resolvent algebra associated to a symplectic space was introduced by D. Buchholz and H. Grundling as a convenient model of the canonical commutatio…

math-ph2022★ 9 cited

Self-Adjointness of Toeplitz Operators on the Segal-Bargmann Space

Wolfram Bauer, Lauritz van Luijk, Alexander Stottmeister +1

We prove a new criterion that guarantees self-adjointness of Toeplitz operator with unbounded operator-valued symbols. Our criterion applies, in particular, to symbols with Lipschi…

math.DG2021★ 1 cited

Trivializable and quaternionic subriemannian structure on and subelliptic heat kernel

Wolfram Bauer, Abdellah Laaroussi

On the seven dimensional Euclidean sphere we compare two subriemannian structures with regards to various geometric and analytical properties. The first structure is…

math.SP2019

Spectral theory of a class of nilmanifolds attached to clifford modules

Wolfram Bauer, Kenro Furutani, Chisato Iwasaki +1

We determine the spectrum of the sub-Laplacian on pseudo H-type nilmanifolds and present pairs of isospectral but non-diffeomorphic nilmanifolds with respect to the sub-Laplacian.…