Solution of mathematical models by localization
B. Stanković (2002)
Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques
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B. Stanković (2002)
Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques
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B. Stanković (2004)
Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques
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Nakhi, Y. Ben, Kalla, S.L. (2004)
Fractional Calculus and Applied Analysis
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The aim of this paper is to establish some mixture distributions that arise in stochastic processes. Some basic functions associated with the probability mass function of the mixture distributions, such as k-th moments, characteristic function and factorial moments are computed. Further we obtain a three-term recurrence relation for each established mixture distribution.
S. B. Gaikwad, M. S. Chaudhari (2004)
Bulletin, Classe des Sciences Mathématiques et Naturelles, Sciences mathématiques
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Südland, Norbert, Baumann, Gerd (2004)
Fractional Calculus and Applied Analysis
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Mathematics Subject Classification: 44A05, 46F12, 28A78 We prove that Dirac’s (symmetrical) delta function and the Hausdorff dimension function build up a pair of reciprocal functions. Our reasoning is based on the theorem by Mellin. Applications of the reciprocity relation demonstrate the merit of this approach.
Matthev O. Ojo (2002)
Kragujevac Journal of Mathematics
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Kamoun, Lotfi (2005)
Fractional Calculus and Applied Analysis
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2000 Mathematics Subject Classification: 42B10, 43A32. In this paper we take the strip KL = [0, +∞[×[−Lπ, Lπ], where L is a positive integer. We consider, for a nonnegative real number α, two partial differential operators D and Dα on ]0, +∞[×] − Lπ, Lπ[. We associate a generalized Fourier transform Fα to the operators D and Dα. For this transform Fα, we establish an Lp − Lq − version of the Morgan's theorem under the assumption 1 ≤ p, q ≤ +∞.
Jiří Čížek, Jiří Jelínek (1996)
Commentationes Mathematicae Universitatis Carolinae
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The well-known general Tauberian theorem of N. Wiener is formulated and proved for distributions in the place of functions and its Ganelius' formulation is corrected. Some changes of assumptions of this theorem are discussed, too.