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This work is devoted to the study of a $q$-harmonic analysis related to the $q$-analog of the Bessel-Wright integral transform [6]. We establish some important properties of this transform and we focalise our attention in studying the associated transmutation operator.
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참고문헌 (13)
참고문헌 신청
Bouzeffour F. / 2007 / Inversion formulas for q-Riemann-Liouville and q-Weyl transforms / J. Math. Anal. Appl 336:833~848
Berkak I. / 2020 / An extension of the Bessel–Wright transform in the class of Boehmians / Arab. J. Math 9:271~280
Dhaouadi L. / 2013 / On the q-Bessel Fourier Transform / Bulletin of Mathematical Analysis and Appli-cations 5:42~60
Dhaouadia L. / 2009 / Paley-Wiener theorem for the q-Bessel transformand associated q-sampling formula / Expo. Math 27:55~72
Dhaouadi L. / 2006 / Inequalities in q-Fourier Analysis / Journal of Inequal-ities in Pure and Applied Mathematics 7:171
Berkak I. / 2020 / An extension of the Bessel–Wright transform in the class of Boehmians / Arab. J. Math 9:271~280
Dhaouadi L. / 2013 / On the q-Bessel Fourier Transform / Bulletin of Mathematical Analysis and Appli-cations 5:42~60
Dhaouadia L. / 2009 / Paley-Wiener theorem for the q-Bessel transformand associated q-sampling formula / Expo. Math 27:55~72
Dhaouadi L. / 2006 / Inequalities in q-Fourier Analysis / Journal of Inequal-ities in Pure and Applied Mathematics 7:171
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