Remarks on regular quantization and holomorphic isometric immersions on Hartogs triangles
From MaRDI portal
Publication:2140599
DOI10.1007/s00013-022-01718-0zbMath1495.32063OpenAlexW4221010846MaRDI QIDQ2140599
Publication date: 23 May 2022
Published in: Archiv der Mathematik (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00013-022-01718-0
Kähler-Einstein manifolds (32Q20) Special domains (Reinhardt, Hartogs, circular, tube, etc.) in (mathbb{C}^n) and complex manifolds (32Q02)
Cites Work
- Unnamed Item
- Bergman theory of certain generalized Hartogs triangles
- On canonical metrics on Cartan-Hartogs domains
- Kähler-Einstein submanifolds of the infinite dimensional projective space
- Berezin quantization of homogeneous bounded domains
- Some remarks on homogeneous Kähler manifolds
- Berezin-Engliš' quantization of Cartan-Hartogs domains
- Duality and approximation of Bergman spaces
- Remarks on Rawnsley's \(\varepsilon\)-function on the Fock-Bargmann-Hartogs domains
- Bergman subspaces and subkernels: degenerate \(L^p\) mapping and zeroes
- Rawnsley's \(\varepsilon\)-function on some Hartogs type domains over bounded symmetric domains and its applications
- Sobolev mapping of some holomorphic projections
- Bergman kernels of elementary Reinhardt domains
- Balanced metrics on some Hartogs type domains over bounded symmetric domains
- Proper holomorphic mappings between generalized Hartogs triangles
- The \(L^{p}\) boundedness of the Bergman projection for a class of bounded Hartogs domains
- Quantization of Kähler manifolds. I: Geometric interpretation of Berezin's quantization
- Isometric imbedding of complex manifolds
- Balanced metrics and Berezin quantization on Hartogs triangles
- $L^p$ mapping properties of the Bergman projection on the Hartogs triangle
- The Bergman projection on fat Hartogs triangles: $L^p$ boundedness
- QUANTIZATION
- Berezin Quantization and Reproducing Kernels on Complex Domains
This page was built for publication: Remarks on regular quantization and holomorphic isometric immersions on Hartogs triangles
