Błażej Wróbel

Dimension free Lp estimates for single Riesz transforms via an H∞ joint functional calculus

By using an

Dimension free

H^{\infty}

L^p

joint functional calculus for strongly commuting operators, we derive a scheme to deduce the

estimates for Riesz transforms via an

L^p

H^{\infty}

boundedness of certain

joint functional calculus

d

On the consequences of a Mihlin-Hörmander functional calculus: maximal and square function estimates

-dimensional Riesz transforms from the

On Dimension-Free Variational Inequalities for Averaging Operators in \({\mathbb{R}^d}\)

L^p

Strong continuity on Hardy spaces

boundedness of appropriate one-dimensional Riesz transforms. Moreover, the

Approaching Bilinear Multipliers via a Functional Calculus

L^p