Results 101 to 110 of about 173,323,789 (179)
Remarks on a measure of weak noncompactness in the Lebesgue space
Using the concept of equi-integrability we introduce a measure of weak noncompactness in the Lebesgue space L 1 (0, l).
Sadarangani, Kishin, Bana´, Józef
core +1 more source
Fractional Differential Inclusions with Non Instantaneous Impulses in Banach Spaces
This paper is devoted to study the existence of solutions for a class of fractional differential inclusions with non instantaneous impulses involving the Caputo fractional derivative in a Banach space.
Mouffak Benchohra, Mehdi Slimane
doaj
In this paper, we establish some new nonlinear Leray-Schauder alternatives for the sum and the product of weakly sequentially continuous operators in Banach algebras satisfying certain sequential condition (P).
Ali, Amro Alsheikh, Amar, Afif Ben
core
In the present paper, some results on matrix mappings and Hausdorff measure of noncompactness of certain generalized Euler difference sequence spaces of fractional order are discussed.
Kadak, Ugur, Baliarsingh, P.
core
Integral equations of fractional order with multiple time delays in Banach spaces
In this article, we give sufficient conditions for the existence of solutions for an integral equation of fractional order with multiple time delays in Banach spaces.
Mouffak Benchohra, Djamila Seba
doaj
This paper investigates the controllability of semilinear neutral stochastic Atangana-Baleanu (AB) Caputo fractional differential equations (FDEs) under integral boundary conditions with impulses.
Sadam Hussain +5 more
doaj +1 more source
Measures of noncompactness for elements of C^*-algebras [PDF]
openaire +3 more sources
Maximal noncompactness of Wiener-Hopf operators [PDF]
Let $X(\mathbb{R})$ be a separable translation-invariant Banachfunction space and $a$ be a Fourier multiplier on $X(\mathbb{R})$. We provethat the Wiener-Hopf operator $W(a)$ with symbol $a$ is maximally noncompacton the space $X(\mathbb{R}_+)$, that is,
Karlovych, Oleksiy +1 more
core +1 more source
Existence of mild solutions for fractional nonautonomous evolution equations of Sobolev type with delay. [PDF]
Gou H, Li B.
europepmc +1 more source
We study the existence of solutions for the following fractional hybrid boundary value problem where 1< α≤ 2 and D α 0+ denotes the Riemann-Liouville fractional derivative.
Sadarangani, Kishin +2 more
core +1 more source

