نتایج جستجو برای: dini lipschitz functions

تعداد نتایج: 503360  

We first show that a bounded linear operator $ T $ on a real Banach space $ E $ is quasicompact (Riesz, respectively) if and only if $T': E_{mathbb{C}}longrightarrow E_{mathbb{C}}$ is quasicompact  (Riesz, respectively), where the complex Banach space $E_{mathbb{C}}$ is a suitable complexification of $E$ and $T'$ is the complex linear operator on $E_{mathbb{C}}$ associated with $T$. Next, we pr...

Journal: :Journal of Computational and Applied Mathematics 2006

Journal: :Journal of Mathematical Analysis and Applications 1980

Journal: :Michigan Mathematical Journal 1969

Journal: :Journal of Functional Analysis 1997

Journal: :Pacific Journal of Mathematics 1994

Journal: :Proceedings of the Japan Academy, Series A, Mathematical Sciences 1974

Journal: :J. Optimization Theory and Applications 2012
Qamrul Hasan Ansari Mahboubeh Rezaei

In this paper, we introduce the notion of invariant pseudolinearity for nondifferentiable and nonconvex functions by means of Dini directional derivatives. We present some characterizations of invariant pseudolinear functions. Some characterizations of the solution set of a nonconvex and nondifferentiable, but invariant, pseudolinear program are obtained. The results of this paper extend variou...

Journal: :The Journal of biological chemistry 2004
Shelley L Lusetti Julia C Drees Elizabeth A Stohl H Steven Seifert Michael M Cox

The DinI and RecX proteins of Escherichia coli both modulate the function of RecA protein, but have very different effects. DinI protein stabilizes RecA filaments, preventing disassembly but permitting assembly. RecX protein blocks RecA filament extension, which can lead to net filament disassembly. We demonstrate that both proteins can interact with the RecA filament, and propose that each can...

Elhamma Mohamed Hind Lahlai Radouan Daher

In this paper‎, ‎using a generalized Dunkl translation operator‎, ‎we obtain a generalization of Titchmarsh's Theorem for the Dunkl transform for functions satisfying the$(psi,p)$-Lipschitz Dunkl condition in the space $mathrm{L}_{p,alpha}=mathrm{L}^{p}(mathbb{R},|x|^{2alpha+1}dx)$‎, ‎where $alpha>-frac{1}{2}$.  

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