Results 71 to 80 of about 93,517 (188)
Ergodic properties of randomly coloured point sets
We provide a framework for studying randomly coloured point sets in a locally compact, second-countable space on which a metrisable unimodular group acts continuously and properly.
Müller, Peter, Richard, Christoph
core +1 more source
A compactness result in approach theory with an application to the continuity approach structure
We establish a compactness result in approach theory which we apply to obtain a generalization of Prokhorov's Theorem for the continuity approach structure.Comment: 10 ...
Baekeland +12 more
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This article aims to explore the existence and stability of solutions to differential equations involving a ψ-Hilfer fractional derivative in the Caputo sense, which, compared to classical ψ-Hilfer fractional derivatives (in the Riemann–Liouville sense),
Wenchang He +4 more
doaj +1 more source
This paper establishes a rigorous analytical framework for a nonlinear multi-order fractional differential system governed by the generalized σ-Hilfer operator in weighted Banach spaces.
Yasir A. Madani +6 more
doaj +1 more source
Salient Object Detection via Augmented Hypotheses [PDF]
In this paper, we propose using \textit{augmented hypotheses} which consider objectness, foreground and compactness for salient object detection. Our algorithm consists of four basic steps.
Nguyen, Tam V., Sepulveda, Jose
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Testing composite hypotheses via convex duality
We study the problem of testing composite hypotheses versus composite alternatives, using a convex duality approach. In contrast to classical results obtained by Krafft and Witting (Z. Wahrsch. Verw.
Karatzas, Ioannis, Rudloff, Birgit
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Measures of non-compactness in Orlicz modular spaces
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Aksoy, Asuman G., Baillon, J-B.
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This paper is concerned with the asymptotic behavior of the solutions of the fractional reaction-diffusion equations with polynomial drift terms of arbitrary order driven by locally Lipschitz nonlinear diffusion terms defined on R n .
Bixiang Wang
semanticscholar +1 more source
Measures of non-compactness in Orlicz modular spaces [PDF]
In this paper we show that the ball measure of non-compactness of a norm bounded subset of an Orlicz modular space $L^\psi$ is equal to the limit of its $n$-widths.
Aksoy, Asuman G., Baillon, J-B.
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Quantitative Schur Property and Measures of Weak Non-Compactness
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