output
19992026
most citedDeep Learning in Neural Networks: An Overview

18.2k citations

Showing 2016Show all

11 papers · 1 filter

stat.ME2016★ 25 cited

Adaptive Design of Experiments for Conservative Estimation of Excursion Sets

Dario Azzimonti, David Ginsbourger, Clément Chevalier +2

We consider the problem of estimating the set of all inputs that leads a system to some particular behavior. The system is modeled by an expensive-to-evaluate function, such as a c…

quant-ph2016

Quantum rational preferences and desirability

Alessio Benavoli, Alessandro Facchini, Marco Zaffalon

We develop a theory of quantum rational decision making in the tradition of Anscombe and Aumann's axiomatisation of preferences on horse lotteries. It is essentially the Bayesian d…

cs.LG2016★ 1 cited

Statistical comparison of classifiers through Bayesian hierarchical modelling

Giorgio Corani, Alessio Benavoli, Janez Demšar +2

Usually one compares the accuracy of two competing classifiers via null hypothesis significance tests (nhst). Yet the nhst tests suffer from important shortcomings, which can be ov…

math.OC2016★ 115 cited

Direct data-driven control of constrained linear parameter-varying systems: A hierarchical approach

Dario Piga, Simone Formentin, Alberto Bemporad

In many nonlinear control problems, the plant can be accurately described by a linear model whose operating point depends on some measurable variables, called scheduling signals. W…

stat.ML2016★ 82 cited

Time for a change: a tutorial for comparing multiple classifiers through Bayesian analysis

Alessio Benavoli, Giorgio Corani, Janez Demsar +1

The machine learning community adopted the use of null hypothesis significance testing (NHST) in order to ensure the statistical validity of results. Many scientific fields however…

quant-ph2016★ 12 cited

A Gleason-type theorem for any dimension based on a gambling formulation of Quantum Mechanics

Alessio Benavoli, Alessandro Facchini, Marco Zaffalon

Based on a gambling formulation of quantum mechanics, we derive a Gleason-type theorem that holds for any dimension n of a quantum system, and in particular for n = 2. The theorem…