Results 101 to 110 of about 1,452 (203)
The Bergman kernel on \\ tube domains of finite type
, 2006 In this paper, asymptotic expansions of the Bergman kernel and the Szeg\""o kernel are computed for pseudoconvex tube domains of finite type in ${\mathbb C}^{n+1}$ $(n\geq 1)$
Kamimoto Joe
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Bergman kernels on degenerations
Mathematische Zeitschrift24 pages, some typos ...
Wang, Linsheng, Zhou, Shengxuan
openaire +3 more sources
Remarks on the Bergman kernel function of a worm domain
, 1998 We use a recent result of M. Christ to show that the Bergman kernel function of a worm domain cannot be $C^∞$-smoothly extended to the ...
Ligocka, Ewa
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A note on L2-boundary integrals of the Bergman kernel
, 2018 In this paper, we obtain some estimates on the L2-boundary norm of the Bergman kernel for pseudoconvex domains admitting a plurisubharmonic defining ...
Trong Thuc Phung (20126490)
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The exact Bergman kernel and the kernels of Szegő type [PDF]
Pacific Journal of Mathematics, 1977 openaire +2 more sources
Bergman Kernel in Complex Analysis [PDF]
, 2014 Kosiński, Łukasz, Zwonek, Włodzimierz
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The Bergman kernel functions of certain unbounded domains
, 1998 We compute the Bergman kernel functions of the unbounded domains $Ω_p = {(z',z) ∈ ℂ² : z > p(z')}$, where $p(z') = |z'|^{α}/α$. It is also shown that these kernel functions have no zeros in $Ω_p$.
Haslinger, Friedrich +1 more
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The Bergman kernel and projection on non-smooth worm domains
, 2008 We study the Bergman kernel and projection on the worm domains D β = {ζ ∈ C2 : Re (ζ 1e-i log|ζ2|2) > 0, | log |ζ 2|2| π. These two domains are biholomorphically equivalent via the mapping D′β ∋ (z1, z2) → (ez1, z2) ∋ Dβ.
M.M. Peloso, S. G. Krantz
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Any Topological Recursion on a Rational Spectral Curve is KP Integrable. [PDF]
Commun Math PhysAlexandrov A +4 more
europepmc +1 more source