Titlebook: Contributions in Mathematics and Engineering; In Honor of Constant Panos M. Pardalos,Themistocles M. Rassias Book 2016 Springer Internation

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Generalized Minkowski Functionals,In the paper we present the generalized Minkowski functionals. We also establish some useful properties of the Minkowski functionals, criterium of the continuity of such functionals, and a generalization of a Kolmogorov result.

Germinate

,Hyers–Ulam Stability of Wilson’s Functional Equation,Given a unitary character . and an involution . of a group ., we study the Hyers–Ulam–Rassias stability of Wilson’s functional equations: . As a consequence, we find the superstability of d’Alembert’s functional equation:

Cardioplegia

The General Sampling Theory by Using Reproducing Kernels,We would like to propose a new method for the sampling theory which represents the functions by a finite number of point data in a very general reproducing kernel Hilbert space function space. The result may be looked as an ultimate sampling theorem in a reasonable sense. We shall give numerical experiments also as its evidences.

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ERUPT

Volume and Volatility of Stock Returns,igits coincides with the decimal expansion digital string of a given sequence of mutually irrational numbers as far as possible. We investigate several numerical examples and we present an application in Nuclear Physics related to the beam stability problem of particle beams in high-energy hadron colliders.

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杠杆支点

M. Allgöwer,R. Frey,M. Halmágyimmunication and networks. There is no universal solution methodology available for them, and the closed-form solutions are known only in some particular cases. We address several issues concerning solutions of one of such functional equations, arising in a model of the clocked buffered switch that has been represented as a queueing system.

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Hauptthema: Urogenitaltuberkulose the resolvents of Kronecker’s products of operators, Kronecker’s sums of operators, and operator pencils on tensor products of Hilbert spaces. By these estimates, we investigate bounds for spectra of perturbed operators. Applications of our results to matrix differential and integro-differential operators are also discussed.