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Automatic crack detection in civil infrastructure based on a hybrid fine tuned MnasNet and adaptive patching. [PDF]

Sci Rep
Li K, He F, Zhao X.
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An improved grey wolf optimizer with multi-stage differentiation strategies coverage in three-dimensional wireless sensor network. [PDF]

Sci Rep
Liu Z, Ou Y, Wang S.
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Anomalous Dynamics of Superparamagnetic Colloidal Microrobots with Tailored Statistics. [PDF]

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Gentili A, Klages R, Volpe G.
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Refusing to Listen: Receptive Audiences and the Political Authority of Speech in Hobbes, Locke, and Mill

Constellations, EarlyView.
Thomas Henry Owings
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Completely asymmetric Lévy processes confined in a finite interval

Annales de l'Institut Henri Poincare (B) Probability and Statistics, 2000
Let \([0,a]\) be a finite interval and consider a Lévy process \(X_t\) which has only negative jumps (i.e., it is completely asymmetric) and admits transition densities. Write \(\psi\) for the characteristic (Laplace) exponent of \(X_t\) and denote by \(T\) the first exit time from \([0,a]\). The two-sided exit problem for such a process was studied by
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