[Forum SIS] 2 seminars - July 19 - h 14.00 - seminar room, III floor, Dip. di Matematica, Politecnico di Milano
Alessandra Guglielmi
alessandra.guglielmi a polimi.it
Lun 16 Lug 2018 11:36:37 CEST
Il giorno 19 luglio, alle ore 14.00, nell'aula seminari al terzo piano,
Dipartimento di Matematica
del Politecnico di Milano (via Bonardi, 9, Edificio La Nave, Campus
Leonardo, Milano)
si terranno due seminari. I dettagli di seguito.
Cordiali saluti
Alessandra Guglielmi
--
Alessandra Guglielmi
Dipartimento di Matematica - Politecnico di Milano
tel ++39.02.23994641
e-mail:alessandra.guglielmi at polimi.it
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Annalisa Cadonna, Institute for Statistics and Mathematics, WU Vienna
Title: Spectral Density Estimation for Multiple Time Series
The problem of estimating the spectral density function arises naturally
in fields where information about frequency behavior is relevant and
several related signals are recorded concurrently. For example,
multichannel electroencephalography (EEG) records measurements of
electrical potential fluctuations at multiple locations on the scalp of
a subject. I will present a hierarchical Bayesian modeling approach to
spectral density estimation for multiple time series, where the
log-periodogram of each series is modeled as a mixture of Gaussian
distributions with frequency-dependent weightsand mean functions. The
implied model for each log-spectral density is a mixture of mean
functions with frequency-dependent weights. In addition to accommodating
flexible spectral density shapes, a practical important feature of the
proposed formulation is that it allows for ready posterior simulation
through a Gibbs sampling algorithm with closed form full conditional
distributions for all model parameters. I will show results for
multichannel electroencephalographic recordings, which provide the key
motivating application for the proposed methodology, and present some
extensions to non-stationary time series.
Andrea Cremaschi, Oslo Centre for Biostatistics and Epidemiology (OCBE),
University of Oslo
Title: A Bayesian model for the study of drug-drug interactions
Recently, increasing effort is being devoted to the study of the
simultaneous administration of two drugs to the same kind of cell
culture. The outcome may be representative of synergistic or
antagonistic behaviour in terms of /cell viability/. A primary goal of
this paper is to establish a reference value representing the condition
where the combined compounds do not interact, also called
/zero-interaction/ level. A number of approaches have been proposed that
define such quantity, and then compare it with the response obtained in
combination, to establish the amount of interaction present in the
experiment at the moment of sampling. However, these approaches rely on
different modelling assumptions on the concentration-response curve and
on the mechanism of action, and may provide conflicting outcomes in
real-life situations. In order to overcome these issues, we interpret
the viability experiment in a probabilistic framework, by modelling
single-cell quantities of interest, and including the information
relative to different exposure conditions. In particular, we propose a
Bayesian regression framework for modelling the response surface of two
drugs combined, and show its performance on a wide simulation study, as
well as on a diffuse large B-cell lymphoma (DLBCL) high-throughput
screening dataset, comprising more than 400 drugs combined with the
standard-of-care drug Ibrutinib. Posterior estimates of the
zero-interaction level and of the interaction term are obtained via
adaptive MCMC algorithms.
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