activity
20172020
most citedBilinear spherical maximal functions of product type

2 citations · 5 across the 4 of their papers we have counts for

collaborators

8 papers

math.CA20202 cited

Holomorphic extensions of eigenfunctions on groups

L. Roncal, S. Thangavelu

Let be a rank one Riemannian symmetric space of noncompact type. In view of the Iwasawa decomposition of the underlying semisimple Lie group, we can also vi…

math.AP2020

Discrete Carleman estimates and three balls inequalities

Aingeru Fernández-Bertolin, Luz Roncal, Angkana Rüland +1

We prove logarithmic convexity estimates and three balls inequalities for discrete magnetic Schrödinger operators. These quantitatively connect the discrete setting in which the un…

math.CA20202 cited

Bilinear spherical maximal functions of product type

L. Roncal, S. Shrivastava, K. Shuin

In this paper we introduce and study a bilinear spherical maximal function of product type in the spirit of bilinear Calderón-Zygmund theory. This operator is different from the bi…

math.CA2020

A decomposition of Calderón--Zygmund type and some observations on differentiation of integrals on the infinite-dimensional torus

E. Fernández, L. Roncal

In this note we will show a Calderón--Zygmund decomposition associated with a function . The idea relies on an adaptation of a more general result by J. L.…

math.CA2019

estimates for rough homogeneous singular integrals and sparse forms

Javier Canto, Kangwei Li, Luz Roncal +1

We consider Coifman--Fefferman inequalities for rough homogeneous singular integrals and weights. It was recently shown by Li-Pérez-Rivera-Ríos-Roncal that $$ \|T_Ω\|_{…

math.CA2018

On the maximal function associated to the spherical means on the Heisenberg group

S. Bagchi, S. Hait, L. Roncal +1

In this paper we deal with lacunary and full versions of the spherical maximal function on the Heisenberg group , for . By suitable adaptation of an approach…