Operational identities for circular and hyperbolic functions and their generalizations.
Cassisa, C., Ricci, P.E., Tavkhelidze, I. (2003)
Georgian Mathematical Journal
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Displaying similar documents to “Pseudo-Bessel functions and applications.”
Operational identities for circular and hyperbolic functions and their generalizations.
Generalization of the Modified Bessel Function and Its Generating Function
Griffiths, J., Leonenko, G., Williams, J. (2005)
Fractional Calculus and Applied Analysis
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2000 Mathematics Subject Classification: 33C10, 33-02, 60K25 This paper presents new generalizations of the modified Bessel function and its generating function. This function has important application in the transient solution of a queueing system.
On some non-archimedean normed linear spaces. V
Pierre Robert (1968)
Compositio Mathematica
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Some remarks on results of Mortici
Tserendorj Batbold (2012)
Kragujevac Journal of Mathematics
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Particular solutions for a class of ODE related to the -exponential functions.
Bretti, Gabriella, Natalini, Pierpaolo (2004)
Georgian Mathematical Journal
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Estimation of the integral modulus of smoothness of an even function of several variables with quasiconvex Fourier coefficients.
Tevzadze, T. (1996)
Georgian Mathematical Journal
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Relations between the reciprocal sum and the alternating sum for generalized Lucas numbers.
Ye, Xiaoli, Zhang, Zhizheng (2007)
Acta Mathematica Universitatis Comenianae. New Series
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Laguerre-type exponentials, and the relevant -circular and -hyperbolic functions.
Dattoli, Giuseppe, Ricci, Paolo E. (2003)
Georgian Mathematical Journal
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On hypergeometric-type generating relations associated with the generalized zeta function.
Bin-Saad, M.G., Al-Gonah, A.A. (2006)
Acta Mathematica Universitatis Comenianae. New Series
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Some geometric properties of a generalized Cesàro sequence space.
Khan, V.A. (2010)
Acta Mathematica Universitatis Comenianae. New Series
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discrepancy of generalized Zaremba point sets
Henri Faure, Friedrich Pillichshammer (2011)
Journal de Théorie des Nombres de Bordeaux
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We give an exact formula for the discrepancy of a class of generalized two-dimensional Hammersley point sets in base , namely generalized Zaremba point sets. These point sets are digitally shifted Hammersley point sets with an arbitrary number of different digital shifts in base . The Zaremba point set introduced by White in 1975 is the special case where the shifts are taken repeatedly in sequential order, hence needing at least points to obtain the optimal order of discrepancy....