activity
20122022
most citedSequential Monte Carlo samplers for semilinear inverse problems and application to magnetoencephalography

37 citations · 146 across the 15 of their papers we have counts for

collaborators

17 papers

stat.ME2022

Cost free hyper-parameter selection/averaging for Bayesian inverse problems with vanilla and Rao-Blackwellized SMC Samplers

Alessandro Viani, Adam M Johansen, Alberto Sorrentino

In Bayesian inverse problems, one aims at characterizing the posterior distribution of a set of unknowns, given indirect measurements. For non-linear/non-Gaussian problems, analyti…

math.NA2020

The role of spectral complexity in connectivity estimation

Elisabetta Vallarino, Michele Piana, Alberto Sorrentino +1

The study of functional connectivity from magnetoecenphalographic (MEG) data consists in quantifying the statistical dependencies among time series describing the activity of diffe…

stat.AP2020

Where Bayes tweaks Gauss: Conditionally Gaussian priors for stable multi-dipole estimation

Alessandro Viani, Gianvittorio Luria, Harald Bornfleth +1

We present a very simple yet powerful generalization of a previously described model and algorithm for estimation of multiple dipoles from magneto/electro-encephalographic data. Sp…

math.NA2019★ 10 cited

On the two-step estimation of the cross--power spectrum for dynamical inverse problems

Elisabetta Vallarino, Sara Sommariva, Michele Piana +1

We consider the problem of reconstructing the cross--power spectrum of an unobservable multivariate stochatic process from indirect measurements of a second multivariate stochastic…

astro-ph.SR2018

Compressed sensing and Sequential Monte Carlo for solar hard X-ray imaging

Anna Maria Massone, Federica Sciacchitano, Michele Piana +1

We describe two inversion methods for the reconstruction of hard X-ray solar images. The methods are tested against experimental visibilities recorded by the Reuven Ramaty High Ene…

q-bio.QM2018★ 9 cited

Bayesian Multi--Dipole Modeling in the Frequency Domain

Gianvittorio Luria, Dunja Duran, Elisa Visani +6

Background: Magneto- and Electro-encephalography record the electromagnetic field generated by neural currents with high temporal frequency and good spatial resolution, and are the…

astro-ph.IM2018

Sparse Bayesian Imaging of Solar Flares

Federica Sciacchitano, Silvio Lugaro, Alberto Sorrentino

We consider imaging of solar flares from NASA RHESSI data as a parametric imaging problem, where flares are represented as a finite collection of geometric shapes. We set up a Baye…

astro-ph.SR2018★ 9 cited

Identification of multiple hard X-ray sources in solar flares: A Bayesian analysis of the February 20 2002 event

Federica Sciacchitano, Alberto Sorrentino, A Gordon Emslie +2

The hard X-ray emission in a solar flare is typically characterized by a number of discrete sources, each with its own spectral, temporal, and spatial variability. Establishing the…

q-bio.QM2017

A comparative study of the robustness of frequency--domain connectivity measures to finite data length

Sara Sommariva, Alberto Sorrentino, Michele Piana +2

In this work we use numerical simulation to investigate how the temporal length of the data affects the reliability of the estimates of brain connectivity from EEG time--series. We…

q-bio.QM2017★ 2 cited

Bayesian multi--dipole localization and uncertainty quantification from simultaneous EEG and MEG recordings

Filippo Rossi, Gianvittorio Luria, Sara Sommariva +1

We deal with estimation of multiple dipoles from combined MEG and EEG time--series. We use a sequential Monte Carlo algorithm to characterize the posterior distribution of the numb…

math.NA2017★ 5 cited

Iterative algorithms for a non-linear inverse problem in atmospheric lidar

Giulia Denevi, Sara Garbarino, Alberto Sorrentino

We consider the inverse problem of retrieving aerosol extinction coefficients from Raman lidar measurements. In this problem the unknown and the data are related through the expone…

q-bio.QM2017

Inverse Modeling for MEG/EEG data

Alberto Sorrentino, Michele Piana

We provide an overview of the state-of-the-art for mathematical methods that are used to reconstruct brain activity from neurophysiological data. After a brief introduction on the…

math.NA2016★ 21 cited

Expectation Maximization and the retrieval of the atmospheric extinction coefficients by inversion of Raman lidar data

Sara Garbarino, Alberto Sorrentino, Anna Maria Massone +5

We consider the problem of retrieving the aerosol extinction coefficient from Raman lidar measurements. This is an ill--posed inverse problem that needs regularization, and we prop…

math.NA2016★ 12 cited

Bayesian smoothing of dipoles in Magneto-/Electro-encephalography

Valentina Vivaldi, Alberto Sorrentino

We describe a novel method for dynamic estimation of multi-dipole states from Magneto/Electro-encephalography (M/EEG) time series. The new approach builds on the recent development…

stat.AP2014★ 37 cited

Sequential Monte Carlo samplers for semilinear inverse problems and application to magnetoencephalography

Sara Sommariva, Alberto Sorrentino

We discuss the use of a recent class of sequential Monte Carlo methods for solving inverse problems characterized by a semi-linear structure, i.e. where the data depend linearly on…

stat.AP2013★ 25 cited

Bayesian Multi--Dipole Modeling of a Single Topography in MEG by Adaptive Sequential Monte Carlo Samplers

Alberto Sorrentino, Gianvittorio Luria, Riccardo Aramini

In the present paper, we develop a novel Bayesian approach to the problem of estimating neural currents in the brain from a fixed distribution of magnetic field (called \emph{topog…

stat.ME2012★ 16 cited

Dynamic filtering of static dipoles in magnetoencephalography

Alberto Sorrentino, Adam M. Johansen, John A. D. Aston +2

We consider the problem of estimating neural activity from measurements of the magnetic fields recorded by magnetoencephalography. We exploit the temporal structure of the problem…