The Bergman Kernel on Some Hartogs Domains

Author:

Huo Zhenghui

Funder

Division of Mathematical Sciences

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference17 articles.

1. Beberok, T.: An explicit computation of the Bergman kernel function. Complex Var. Elliptic Equ. 60, 1058–1067 (2015)

2. Bergman, S.: The Kernel Function and Conformal Mapping. American Mathematical Society Survey, 2nd edn. American Mathematical Society, Providence (1970)

3. Boas, H.P., Fu, S., Straube, E.J.: The Bergman kernel function: explicit formulas and zeros. Proc. Am. Math. Soc. 127(3), 805–811 (1999)

4. Boutet de Monvel, C.L., Sjöstrand, J.: Sur la singularité des noyaux de Bergman et de Szegö. Journées équations aux dérivées partielles 34–35, 123–164 (1976)

5. D’Angelo, J.P.: A note on the Bergman kernel. Duke Math. J. 45, 259–265 (1978)

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1. The weighted Bergman kernels and projections on a class of unbounded Hartogs domains;International Journal of Mathematics;2024-05-15

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3. Boundary behavior of the Bergman kernel for generalized Fock-Bargmann-Hartogs domains;Journal of Mathematical Analysis and Applications;2022-05

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