activity
19922021
most citedA maximal restriction theorem and Lebesgue points of functions in F(L^p)

14 citations · 26 across the 19 of their papers we have counts for

collaborators

24 papers

math.FA2021

The Schwartz correspondence for the complex motion group on

Francesca Astengo, Bianca Di Blasio, Fulvio Ricci

If is a Gelfand pair, with a Lie group of polynomial growth and a compact subgroup of , the Gelfand spectrum of the bi--invariant algebra $L^1(K\backslash…

math.FA2021★ 1 cited

On the Schwartz correspondence for Gelfand pairs of polynomial growth

Francesca Astengo, Bianca Di Blasio, Fulvio Ricci

Let be a Gelfand pair, with a Lie group of polynomial growth, and let be a homeomorphic image of the Gelfand spectrum, obtained by choosing a…

math.FA2020★ 1 cited

Functional Calculus on Non-Homogeneous Operators on Nilpotent Groups

Mattia Calzi, Fulvio Ricci

We study the functional calculus associated with a hypoelliptic left-invariant differential operator on a connected and simply connected nilpotent Lie group with…

math.FA2018★ 1 cited

Spectral multipliers for functions of fixed -type on

Fulvio Ricci, Błażej Wróbel

We prove an spectral multiplier theorem for functions of the -invariant sublaplacian acting on the space of functions of fixed -type on the group $SL(2,\mathbb{R}).…

math.FA2017

Nilpotent gelfand pairs and Schwartz extensions of spherical transforms via quotient pairs

Veronique Fischer, Fulvio Ricci, Oksana Yakimova

It has been shown that for several nilpotent Gelfand pairs (N,K) (i.e., with N a nilpotent Lie group, K a compact group of automorphisms of N and the algebra L^1(N)^K commutative)…

math.CA2016★ 14 cited

A maximal restriction theorem and Lebesgue points of functions in F(L^p)

Detlef Müller, Fulvio Ricci, James Wright

Fourier restriction theorems, whose study had been initiated by E.M. Stein, usually describe a family of a priori estimates of the L^q-norm of the restriction of the Fourier transf…