Auditory-Nerve
发表于 2025-3-21 18:08:23
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屈尊
发表于 2025-3-22 00:19:33
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过于光泽
发表于 2025-3-22 01:54:23
Moment problems for weighted Bergman kernels,pproximation, interpolation and operator theory and spectral theory of differential equations, but also in parts of applied mathematics, for instance in signal processing theory and in statistics. All moment problems considered have over a longer period evolved from the classical so-called . which i
ULCER
发表于 2025-3-22 07:35:38
On the Bergman metric near a plurisubharmonic barrier point, measure. The norm of a function . ∈. .(Ω) is denoted by .. We write the Bergman kernel function of Ω as . .(z; w), for z, w∈Ω.Then it is well-known that.and the Bergman metric of Ω is given by .where
个人长篇演说
发表于 2025-3-22 11:24:36
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OTHER
发表于 2025-3-22 15:11:48
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OTHER
发表于 2025-3-22 19:44:02
,Mesures orthogonales à support compact de longueur finie et applications,s (resp. orthogonales aux fonctions rationnelles) est en liaison directe avec le problème d’approximation polynomiale (resp. rationnelle). L’absence de mesure orthogonale (resp. orthogonale aux fonctions rationnelles) non nulle à support dans un compact . implique que toute fonction continue dans .
offense
发表于 2025-3-22 22:43:26
,Convexity and Hartogs’s theorem in some open subset of a projective manifold,ve, that such a domain is an existence domain of holomorphic sections . ∈. . (., . . ., where . = ∏*( . (1)). This is done by proving some line bundle convexity theorem for .. We deduce various results, e.g. a Lelong-Bremermann theorem for almost plurisubharmonic functions and a general Levi type th
精美食品
发表于 2025-3-23 04:38:58
,Un exemple d’obstruction géométrique à l’extension des fonctions holomorphes bornées,ur .) nous savons, d’après le théorème de Cartan, que l’opérateur de restriction . est surjectif. Une question naturelle est d’étudier ce problème d’extension de fonctions holomorphes avec des conditions de croissance. Plus précisément, si l’on suppose que . n’a pas de singularité (c’est-à-dire . es
GRE
发表于 2025-3-23 05:32:29
Potential theory in complex dynamics: Regular polynomial mappings of C, ,e interested in the behavior of the iterates . . = . o …o. as . → ∞. Given a point . ∈ C.the orbit of . is .(.) = {., ., . . .,…}. The study of dynamics is concerned with the study of the possible orbits .(.) and how the orbits change as we change .. A principal object to consider in connection with