[1] C. F Dunkl ana Y Xu. Orthogonal polynomials of several variables. IEncyclopedia of Mathematics and its Applications. Cambridge University Press, Cambridge, 2nd edition, 2001.
[2] E. S Belkina and S. S Platonov. Equivalence of k-functionals and modulus of smoothness constructed by generalized dunkl translations. Izv. Vyssh. Uchebn. Zaved. Mat, 52(8):1-11, 2008.
[3] C. F Dunkl. Differential- difference operators associated to reflection groups. Trans. Am. Math Soc., 313(1):167-183, 1989.
[4] C. F Dunkl. Integral kernels with reflection group invariance. Canad. J. Math.,
43(6):1213-1227, 1991.
[5] C. F Dunkl. Hankel transforms associated to finite reflection groups. Contemp. Math.,
138(1):123-138, 1992.
[6] M. F De Jeu. The dunkl transform. Inv. Math., 113(1):147-162, 1993.
[7] M Maslouhi. An analog of titchmarshs theorem for the dunkl transform. Integral Transform Spec. Fund., 21(10):771-778, 2010.
[8] M Rsler and M Voit. Markov processes with dunkl operators. Adv. Appl. Math.,
21(4):575-643, 1998.
[9] S Thangavelu and Y Xu. Convolution operator and maximal function for dunkl
transform. J. Anal. Math., 97(1):25-56, 2005.
[10] E. C Titchmarsh. Introduction to the theory of fourier integrals. Clarendon Press, Oxford, 1937.
[11] K Trimeche. Paley-wiener theorems for the dunkl transform and dunkl transform operators. Integral Transf. Spec. Funct., 13(1):17-38, 2002.
[12] M. S Younis. Fourier transforms of dini-lipschitz functions. Int. J. Math. Math. Sci.,
9(2):301-312, 1986.
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