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Generalized integral formulas involving the generalized modified $k$-Bessel function $J_{k,\nu }^{b,c,\gamma ,\lambda }\left( z\right) $ of first kind are expressed in terms generalized Wright functions. Some interesting special cases of the main results are also discussed
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참고문헌 (24)
참고문헌 신청
A. A. Kilbas / 2002 / On the generalized Wright function / Fract. Calc. Appl. Anal 5 (4) : 437 ~ 460
A. A. Kilbas / 2004 / H-transforms / Chapman & Hall/CRC
A. A. Kilbas / 2008 / Generalized fractional integration of Bessel function of the first kind / Integral Transforms Spec. Funct 19 (11-12) : 869 ~ 883
A. A. Kilbas / 2010 / Fractional integration of the product of Bessel function of the first kind / Fract. Calc. Appl. Anal 13 (2) : 159 ~ 175
A. Erd´elyi / 1953 / Higher Transcendental Functions. Vols. I, II / McGraw-Hill Book Company, Inc.
A. A. Kilbas / 2004 / H-transforms / Chapman & Hall/CRC
A. A. Kilbas / 2008 / Generalized fractional integration of Bessel function of the first kind / Integral Transforms Spec. Funct 19 (11-12) : 869 ~ 883
A. A. Kilbas / 2010 / Fractional integration of the product of Bessel function of the first kind / Fract. Calc. Appl. Anal 13 (2) : 159 ~ 175
A. Erd´elyi / 1953 / Higher Transcendental Functions. Vols. I, II / McGraw-Hill Book Company, Inc.
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