Analytical and numerical results onM-variable generalized Bessel functions |
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Authors: | G. Dattoli C. Mari A. Torre C. Chiccoli S. Lorenzutta G. Maino |
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Affiliation: | (1) ENEA-INN.SVIL, Centro Ricerche Energia Frascati, Rome, Italy;(2) INFN Sezione di Bologna and CNAF, viale Ercolani 8, Bologna, Italy;(3) ENEA-INN.SVIL Divisione Calcolo, Centro Ricerche E. Clementel, viale Ercolani 8, Bologna, Italy |
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Abstract: | Recently, some multivariable special functions have been obtained by generalizing functions of Bessel type. Here, we continue the treatment of these functions starting fromJn(x, y; i), which is of noticeable practical interest. Finally, we consider the cases of functionsJn(x1, x2,..., xM) and the related modified version,In(x1, x2,..., xM), with two significant physical applications. Calculations of multivariable generalized Bessel functions are discussed and numerical results are given forJn(x1,x2;i), withn=0, 1, in a region of interest. |
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Keywords: | Generalized Bessel functions modified Bessel functions Kelvin functions |
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