摘要

We prove a multiplier theorem for the Hankel transform H-nu from H-A nu (0, infinity), the Hardy space associated with the Bessel differential operator A(nu) into H nu Lq(0, infinity) := {H(nu)f : f is an element of L-q(0, infinity)}. As a consequence an extension of the Paley inequality for the Hankel transform is obtained.

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