Stefano Meda

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math.FA2025

Spider's webs and sharp $L^{p}$ bounds for the Hardy--Littlewood maximal operator on Gromov hyperbolic spaces

Nikolaos Chalmoukis, Stefano Meda, Federico Santagati

In this paper we prove that if $1 < a \leq b < a^{2}$ and $X$ is a locally doubling $δ$ -hyperbolic complete connected length metric measure space with $(a, b)$ -pinched exponential growth a…

math.FA2025

Hardy--Littlewood maximal operators on certain manifolds with bounded geometry

Stefano Meda, Stefano Pigola, Alberto G. Setti +1

In this paper we study the $L^{p}$ boundedness of the centred and the uncentred Hardy--Littlewood maximal operators on certain Riemannian manifolds with bounded geometry. Our results…

math.FA2023

Triangular maximal operators on locally finite trees

Stefano Meda, Federico Santagati

We introduce the centred and the uncentred triangular maximal operators $T$ and $U$ , respectively, on any locally finite tree in which each vertex has at least th…

Spider's webs and sharp Lp bounds for the Hardy--Littlewood maximal operator on Gromov hyperbolic spaces

Hardy--Littlewood maximal operators on certain manifolds with bounded geometry

Triangular maximal operators on locally finite trees

Spider's webs and sharp $L^{p}$ bounds for the Hardy--Littlewood maximal operator on Gromov hyperbolic spaces