Behavior of the squeezing function near h-extendible boundary points
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Publication:4563659
DOI10.1090/proc/14049zbMath1398.32013arXiv1708.05823OpenAlexW2749594084MaRDI QIDQ4563659
Publication date: 4 June 2018
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1708.05823
Invariant metrics and pseudodistances in several complex variables (32F45) Finite-type domains (32T25)
Related Items (10)
On the squeezing function for finitely connected planar domains ⋮ Boundary behavior of the Carathéodory and Kobayashi-Eisenman volume elements ⋮ A new family of holomorphic homogeneous regular domains and some questions on the squeezing function ⋮ A comparison of two biholomorphic invariants ⋮ On the squeezing function and Fridman invariants ⋮ The squeezing function on doubly-connected domains via the Loewner differential equation ⋮ Some properties of \(h\)-extendible domains in \(\mathbb{C}^{n + 1} \) ⋮ A note on the boundary behaviour of the squeezing function and Fridman invariant ⋮ Fridman function, injectivity radius function, and squeezing function ⋮ Fridman's invariant, squeezing functions, and exhausting domains
Cites Work
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- Nontangential weighted limit of the infinitesimal Carathéodory metric in an \(h\)-extendible boundary point of a smooth bounded pseudoconvex domain in \(\mathbb{C}^n\)
- On boundary points at which the squeezing function tends to one
- Characterizing strong pseudoconvexity, obstructions to biholomorphisms, and Lyapunov exponents
- Properties of squeezing functions and global transformations of bounded domains
- Weighted Boundary Limits of the Generalized Kobayashi-Royden Metrics on Weakly Pseudoconvex Domains
- Gromov hyperbolicity, the Kobayashi metric, and $\mathbb {C}$-convex sets
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