The slice hyperholomorphic Bergman space on \(\mathbb {B}_{R}\): integral representation and asymptotic behavior
From MaRDI portal
Publication:722275
DOI10.1007/s11785-018-0779-4zbMath1395.30049arXiv1803.08984OpenAlexW3098003932MaRDI QIDQ722275
Publication date: 23 July 2018
Published in: Complex Analysis and Operator Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1803.08984
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- A \(q\)-analogue of the weighted Bergman space on the disk and associated second \(q\)-Bargmann transform
- Slice hyperholomorphic Schur analysis
- Interpolation problems for certain classes of slice hyperholomorphic functions
- Pontryagin-de Branges-Rovnyak spaces of slice hyperholomorphic functions
- Schur functions and their realizations in the slice hyperholomorphic setting
- A quaternionic analogue of the Segal-Bargmann transform
- Noncommutative functional calculus. Theory and applications of slice hyperholomorphic functions
- Further properties of the Bergman spaces of slice regular functions
- Bounds on the Segal-Bargmann transform of \(L^p\) functions
- Generalized second Bargmann transforms associated with the hyperbolic Landau levels on the Poincaré disk
- A new theory of regular functions of a quaternionic variable
- Slice regular composition operators
- The C-property for slice regular functions and applications to the Bergman space
- Analysis on Fock Spaces
- Regular Functions of a Quaternionic Variable
- The Fock Space in the Slice Hyperholomorphic Setting
- Asymptotic of complex hyperbolic geometry and L2-spectral analysis of Landau-like Hamiltonians
- On a Hilbert space of analytic functions and an associated integral transform part I
- Harmonic Analysis in Phase Space. (AM-122)
- On Two Approaches to the Bergman Theory for Slice Regular Functions
- Moebius transformations and the Poincare distance in the quaternionic setting
This page was built for publication: The slice hyperholomorphic Bergman space on \(\mathbb {B}_{R}\): integral representation and asymptotic behavior