Variation operators for semigroups associated with Fourier-Bessel expansions

Abstract

In this paper we establish $L^p$-boundedness properties for variation operators defined by semigroups associated with Fourier-Bessel expansions.

References in corpus (5)

• Non-probabilistic proof of the A_2 theorem, and sharp weighted bounds for the q-variation of singular integrals
• Weighted variation inequalities for differential operators and singular integrals in higher dimensions
• Variation and oscillation for singular integrals with odd kernel on Lipschitz graphs
• Square functions in the Hermite setting for functions with values in UMD spaces
• Mapping properties of fundamental harmonic analysis operators in the exotic Bessel framework