Results 91 to 100 of about 217,307 (157)
The Borel map in locally integrable structures. [PDF]
Math Ann, 2020 Della Sala G, Cordaro PD, Lamel B.
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Some Aspects of the Kobayashi and Carath,odory Metrics on Pseudoconvex Domains
, 2012 The purpose of this article is to consider two themes, both of which emanate from and involve the Kobayashi and the Carath,odory metric. First, we study the biholomorphic invariant introduced by B.
Mahajan, Prachi, Verma, Kaushal
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BMO, VMO and Hankel operators on the Bergman space of strongly pseudoconvex domains
, 1992 For bounded strongly pseudoconvex domains D with smooth boundary in Cn, we introduce a kind of “mean oscillation” in terms of the Kobayashi metric. For f ϵ L2(D), it is shown that if f has “bounded mean oscillation on D,” then the Hankel operators Hf and
Li, Huiping
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Approximation in weighted Bergman spaces and Hankel operators on strongly pseudoconvex domains
Mathematische Zeitschrift, 2020 Jinshou Gao, Zhangjian Hu
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Smooth equivalence of families of strongly pseudoconvex domains
v1: 31 pages. Comments welcome!We establish a smoothness result for families of biholomorphisms between smooth families of strongly pseudoconvex domains, each with trivial biholomorphism group.
Gaussier, Hervé +2 more
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, 2021 We prove the weighted $L^p$ regularity of the ordinary Bergman and Cauchy-Szeg\H{o} projections on strongly pseudoconvex domains $D$ in $\mathbb{C}^n$ with near minimal smoothness for appropriate generalizations of the $B_p/A_p$ classes.
Wagner, Nathan A., Wick, Brett D.
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On the Spectrum of the Space of Bounded Holomorphic Functions on Strongly Pseudoconvex Domains in Cn
, 1973 Kenzō Adachi
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Estimates of the $L^p$ norms of the Bergman projection on strongly\n pseudoconvex domains [PDF]
, 2016 Željko Čučković
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A reflection principle on strongly pseudoconvex domains with generic corners
Mathematische Zeitschrift, 1993 It is proved that a biholomorphic mapping between domains in \(\mathbb{C}^ n\) with certain type of generic, real-analytic corners in their boundaries extends holomorphically across these corners. In particular, every biholomorphic mapping between bounded, real-analytic, strongly pseudoconvex domains in \(\mathbb{C}^ n\) with generic corners extends ...
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Asymptotic Behavior of the Kobayashi Metric on Certain Infinite-Type Pseudoconvex Domains in C2
, 2001 We study the asymptotic behavior of the Kobayashi metric near boundary points of the exponentially-flat infinite type in bounded domains in C2. These depend upon the tangency of the streams of reference points to the boundary. This is a generalization of
Lee, Sunhong
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