Results 91 to 100 of about 789 (128)
The purpose of this paper is to determine a new discussion on trajectory-(T) controllability of time variant impulsive neutral stochastic functional integrodifferential equations (INSFIDEs) driven by fractional Brownian motion (fBm) via noncompact ...
Dhanalakshmi Kasinathan +3 more
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This paper demonstrates the controllability of two fractional nonlocal impulsive semilinear differential inclusions with infinite delay, where the linear part is a fractional sectorial operator and the nonlinear term is a multivalued function.
Ahmed Gamal Ibrahim +1 more
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Total boundness in vector-valued F-seminormed function spaces
We present a compactness criterion of Vitali-type in a class of vector-valued real F-seminormed spaces, which satisfy the W-property.
Marianna Tavernise +2 more
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On Motzkin sequence spaces via q-analog and compact operators
We aim to develop a qq-analog of recently introduced Motzkin sequence spaces by Erdem et al. [Motzkin sequence spaces and Motzkin core, Numer. Funct. Anal. Optim. 45 (2024), no.
Yaying Taja, Mursaleen Mohammad
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Existence of mild solutions for fractional nonautonomous evolution equations of Sobolev type with delay. [PDF]
Gou H, Li B.
europepmc +1 more source
The Existence of Weak D-Pullback Exponential Attractor for Nonautonomous Dynamical System. [PDF]
Li Y, Wei X, Zhang Y.
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Infinite system of nonlinear tempered fractional order BVPs in tempered sequence spaces
This paper deals with the existence results of the infinite system of tempered fractional BVPs D r ϱ , λ 0 R z j ( r ) + ψ j ( r , z ( r ) ) = 0 , 0 < r < 1 , z j ( 0 ) = 0 , 0 R D r m , λ z j ( 0 ) = 0 , b 1 z j ( 1 ) + b 2 0 R D r m , λ z j ( 1 ) = 0 ,
Sabbavarapu Nageswara Rao +3 more
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Metric characterizations for well-posedness of split hemivariational inequalities. [PDF]
Shu QY, Hu R, Xiao YB.
europepmc +1 more source
Quantitative algebraic topology and Lipschitz homotopy [PDF]
Ferry S, Weinberger S.
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On bifurcation points of strongly condensing operators
Two conditions equivalent to complete continuity of Frechet derivative at a point and the asymptotic derivative in the case of their existence are given. Theorem of M.A. Krasnosel’skii on asymptotic bifurcation points for completely con-tinuous fields to
N. A. Erzakova
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