Results 221 to 230 of about 249,477 (266)

Cathepsin G is associated with cerebral vascular injury in myeloid leukemia: a pathologic insight into intracranial hemorrhage. [PDF]

open access: yesRes Pract Thromb Haemost
Gi T   +11 more
europepmc   +1 more source

On smooth topological spaces IV

Fuzzy Sets and Systems, 2001
For Part III see [\textit{A. A. Ramadan}, J. Fuzzy Math. 8, No. 1, 53-64 (2000; Zbl 0952.54008)]. The aim of the paper is to study convergence structure for \([0,1]\)-fuzzy, or smooth, topological spaces. As a tool for this the authors define mappings \(\text{Con}: {\mathcal N}(X)\times X\to [0,1]\) and \(\text{Cl}: {\mathcal N}(X)\times X \to [0,1]\),
A. A. Ramadan 0001   +2 more
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Smooth Norms in Orlicz Spaces

Canadian Mathematical Bulletin, 1991
AbstractEquivalent norms with best order of Frechet and uniformly Frechet differentiability in Orlicz spaces are constructed. Classes of Orlicz which admit infinitely many times Frechet differentiable equivalent norm are found.
Maleev, R. P., Troyanski, S. L.
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Spaces of Functions of Generalized Smoothness

Mathematische Nachrichten, 1987
Let \(f\in S'({\mathbb{R}}^ n\)) (tempered distribution) be decomposed by \(f=\sum^{\infty}_{k=1}f_ k\) with supp Ff\({}_ k\subset \{x|| x| \leq N_ k\}\), where F stands for the Fourier transform. Let \(\infty \geq p\geq 1\) and \(\infty \geq q\geq 1\), then the spaces under consideration are characterized by the norms \[ (\sum^{\infty}_{k=1}\alpha ...
Kaljabin, G. A., Lizorkin, P. I.
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A Non-Reflexive Smooth Space with a Smooth Dual

Canadian Mathematical Bulletin, 1974
Let (E, ρ) and (E*ρ*) be a real Banach space and its dual. Restrepo has shown in [4] that, if p and ρ* are both Fréchet differentiable, E is reflexive. The purpose of this note is to show that Fréchet differentiability cannot be replaced by Gateaux differentiability. This answers negatively a question raised by Wulbert [5].
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Smoothness in Orlicz–Lorentz spaces

Banach Journal of Mathematical Analysis
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wang, Di, Li, Yongjin
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