activity
20182026
most citedBreaking simple quantum position verification protocols with little entanglement

1 citations · 1 across the 3 of their papers we have counts for

collaborators

8 papers

math.CA2026

Weighted Sobolev Inequalities via the Meyers--Ziemer Framework: Measures, Isoperimetric Inequalities, and Endpoint Estimates

Simon Bortz, Kabe Moen, Andrea Olivo +2

We establish a new global endpoint Sobolev inequality for measures that extends the classical theorem of Meyers-Ziemer by placing a maximal function on the right-hand side. This re…

quant-ph2025

Comparison of schemes for highly loss tolerant photonic fusion based quantum computing

Sara Bartolucci, Tom Bell, Hector Bombin +18

We summarize the performance of recently-proposed methods for achieving fault tolerant fusions-based quantum computation with high tolerance to qubit loss, specifically aimed at ph…

quant-ph20201 cited

Breaking simple quantum position verification protocols with little entanglement

Andrea Olivo, Ulysse Chabaud, André Chailloux +1

Instantaneous nonlocal quantum computation (INQC) evades apparent quantum and relativistic constraints and allows to attack generic quantum position verification (QPV) protocols (a…

math.AP2020

Elliptic measures and Square function estimates on 1-sided chord-arc domains

Mingming Cao, José María Martell, Andrea Olivo

In nice environments, such as Lipschitz or chord-arc domains, it is well-known that the solvability of the Dirichlet problem for an elliptic operator in , for some finite ,…

math.CA2019

Weighted estimates for maximal functions associated to skeletons

Andrea Olivo, Ezequiel Rela

We provide quantitative weighted estimates for the norm of a maximal operator associated to cube skeletons in . The method of proof differs from the usual in…

math.CA2019

Off-diagonal estimates for cube skeletons maximal operators

Andrea Olivo

We provide off-diagonal estimates for a maximal operator arising from a geometric problem of estimating the size of certain geometric configuration of k- skeletons in $\mathbb{R}^n…