bochner space - Axtarish в Google
In mathematics, Bochner spaces are a generalization of the concept of {\displaystyle L^{p}} spaces to functions whose values lie in a Banach space. Definition · Applications · Application to PDE theory
Bochner space Bochner space
В математике пространства Бохнера представляют собой обобщение концепции пространств на функции, значения которых лежат в банаховом пространстве, которое не обязательно является пространством действительных или комплексных чисел. Википедия (Английский язык)
29 нояб. 2016 г. · We proceed to define the Bochner integral and the Bochner spaces L p (S;X), which are the vector-valued counterparts of the Lebesgue integral and the classical ...
i.e. its dual space is isometrically isomorphic to the Hölder conjugate. Bochner space of the dual X ? . Wolfgang Stefani. Bochner Spaces. 10/12. Page 11 ...
exposed points in this Hardy]Bochner space is governed by the following vector-valued identity theorem, a trivial consequence of its scalar counter- w x.
29 мар. 2023 г. · In this paper, we study some optimization problems in uniformly convex and uniformly smooth Bochner spaces.
By Lp(G;X) we denote the space Lp(µ;X), where µ is the restriction of the n-dimensional Lebesgue measure to G. If p ∈ [1,∞) and X is separable, then Lp(G;X) is ...
1.3 Bochner and Sobolev spaces. 1.3.1 Lebesgue (Bochner) spaces. The Lebesgue spaces Lp(Q; X) are spaces of (Bochner) measurable functions v ranging in a ...
Let be a Banach function space and be a real Banach space. We study Bochner representable operators from a Köthe-Bochner space to a Banach space . We consider ...
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