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We investigate some generalization of a class of Hankel-Cli- fford transformations having Fox H-function as part of its kernel on a class of Boehmians. The generalized transform is a one-to-one and onto mapping compatible with the classical transform. The inverse Hankel- Clifford transforms are also considered in the sense of Boehmians.
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참고문헌 (28)
참고문헌 신청
A. M. Mathai / 2010 / The H-Function: Theory and Applica-tions / Springer Science+Business Media, LLC
C. Fox / 1961 / The G and H functions as symmetrical Fourier kernels / Trans. Amer. Math. Soc 98 : 395 ~ 429
C. Ganesan / 2010 / Weighted ultra distributions and Boehmians / Int. J. Math. Anal 4 (15) : 703 ~ 712
D. Loonker / 2010 / On the Hankel transform for Boehmians / Integral Trasforms Spec. Funct 21 (7) : 479 ~ 486
D. Loonker / 2010 / Wavelet transform of fractional integrals for integrable Boehmians / Appl. Appl. Math 5 (1) : 1 ~ 10
C. Fox / 1961 / The G and H functions as symmetrical Fourier kernels / Trans. Amer. Math. Soc 98 : 395 ~ 429
C. Ganesan / 2010 / Weighted ultra distributions and Boehmians / Int. J. Math. Anal 4 (15) : 703 ~ 712
D. Loonker / 2010 / On the Hankel transform for Boehmians / Integral Trasforms Spec. Funct 21 (7) : 479 ~ 486
D. Loonker / 2010 / Wavelet transform of fractional integrals for integrable Boehmians / Appl. Appl. Math 5 (1) : 1 ~ 10
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