The Invariant Distance in the Theory of Pseudo-Conformal Transformations and the Lu Qikeng Conjecture
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Publication:5573565
DOI10.2307/2037043zbMath0182.11002OpenAlexW4240522707WikidataQ123252905 ScholiaQ123252905MaRDI QIDQ5573565
Publication date: 1969
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2037043
Related Items
Invariant Distances Related to the Bergman Function ⋮ Spectral properties of holomorphic automorphism with fixed point ⋮ The Bergman kernel and projection on the Fock–Bargmann–Hartogs domain ⋮ Zero problems of the Bergman kernel function on the first type of Cartan-Hartogs domain ⋮ Lu Qi-Keng's problem for intersection of two complex ellipsoids ⋮ The Bergman kernel of the Fock–Bargmann–Hartogs domain and the polylogarithm function ⋮ Lu Qi-Keng's problem on some complex ellipsoids ⋮ On the Zeros of the Bergman Function in Doubly-Connected Domains ⋮ Lu Qi-Keng problem and topological properties of zero variety on the Thullen domain ⋮ Automorphisms of normal quasi-circular domains ⋮ Lu Qi-Keng conjecture and Hua domain ⋮ The corona problem for kernel multiplier algebras ⋮ Zeros of Bergman kernels on some Hartogs domains ⋮ On pseudo-conformal images of circular domains ⋮ On the Bergman representative coordinates ⋮ On some properties of pseudo-conformal images of circular domains ⋮ On the Lu Qi-Keng Conjecture ⋮ The Bergman kernels of generalized Bergman-Hartogs domains
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