activity
20162021
most citedMortality containment vs. economics opening: optimal policies in a SEIARD model

47 citations · 47 across the 3 of their papers we have counts for

collaborators

8 papers

physics.soc-ph2021

A new threshold reveals the uncertainty about the effect of school opening on diffusion of Covid-19

Alberto Gandolfi, Andrea Aspri, Elena Beretta +2

We aim at clarifying the controversy about the effects of school openings or closures on the course of the Covid-19 pandemic. The mathematical analysis of compartmental models with…

math.NA2021

Data driven reconstruction using frames and Riesz bases

Andrea Aspri, Leon Frischauf, Yury Korolev +1

We study the problem of regularization of inverse problems adopting a purely data driven approach, by using the similarity to the method of regularization by projection. We provide…

physics.soc-ph202047 cited

Mortality containment vs. economics opening: optimal policies in a SEIARD model

Andrea Aspri, Elena Beretta, Alberto Gandolfi +1

We adapt a SEIRD differential model with asymptomatic population and Covid deaths, which we call SEAIRD, to simulate the evolution of COVID-19, and add a control function affecting…

math.AP2019

Asymptotic Expansions for Higher Order Elliptic Equations with an Application to Quantitative Photoacoustic Tomography

Andrea Aspri, Elena Beretta, Otmar Scherzer +1

In this paper, we derive new asymptotic expansions for the solutions of higher order elliptic equations in the presence of small inclusions. As a byproduct, we derive a topological…

math.NA2019

Data driven regularization by projection

Andrea Aspri, Yury Korolev, Otmar Scherzer

We study linear inverse problems under the premise that the forward operator is not at hand but given indirectly through some input-output training pairs. We demonstrate that regul…

math.NA2018

A data-driven iteratively regularized Landweber iteration

Andrea Aspri, Sebastian Banert, Ozan Öktem +1

We derive and analyse a new variant of the iteratively regularized Landweber iteration, for solving linear and nonlinear ill-posed inverse problems. The method takes into account t…