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Function Spaces

Canadian Journal of Mathematics, 1953
This paper is the first in a series dealing with Banach spaces L whose elements are functions on a measure space S. If W is a family of non-negative weight functions wα we sometimes write LWp when the norm is given ...
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An Incomplete Function Space

Applied Categorical Structures, 2001
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Operator theory in function spaces

, 1990
Bounded linear operators Interpolation of Banach spaces Integral operators on $L^p$ spaces Bergman spaces Bloch and Besov spaces The Berezin transform Toeplitz operators on the Bergman space Hankel operators on the Bergman space Hardy spaces and BMO ...
Kehe Zhu
semanticscholar   +1 more source

Function Spaces

Elementary Topology and Applications, 2021
Luca Lorenzi, A. Rhandi
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SPACES OF NETWORK FUNCTIONS

Mathematics of the USSR-Sbornik, 1971
In this paper, difference analogs of Sobolev–Slobodeckiĭ spaces are studied: , where is either the whole space or a halfspace. One obtains difference analogs of imbedding theorems, on traces and on extensions of network functions from a halfspace to the whole space with preservation of class. Bibliography: 19 items.
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New Ball Campanato-Type Function Spaces and Their Applications

Journal of Geometric Analysis, 2022
Yangyang Zhang   +3 more
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The Function Space of an Activity

2006 IEEE Computer Society Conference on Computer Vision and Pattern Recognition - Volume 1 (CVPR'06), 2006
An activity consists of an actor performing a series of actions in a pre-defined temporal order. An action is an individual atomic unit of an activity. Different instances of the same activity may consist of varying relative speeds at which the various actions are executed, in addition to other intra- and inter- person variabilities.
Ashok Veeraraghavan   +1 more
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On Function Spaces. III

Lobachevskii Journal of Mathematics
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Ershov, Yu. L., Schwidefsky, M. V.
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Natural Function Spaces

Journal of the London Mathematical Society, 1990
A criterion is proposed for naturality of a norm on a space of analytic functions defined on the unit disc D in the complex plane \({\mathbb{C}}\), a criterion which seems to be satisfied in the usual examples of function spaces. A semi-normed space (X,p) of analytic functions on D is called natural if its closed unit ball \(X_ 1=\{f\in X:p(f)\leq 1\}\)
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