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Alessandro Ghio

Researcher at Monash University

Publications -  89
Citations -  4249

Alessandro Ghio is an academic researcher from Monash University. The author has contributed to research in topics: Support vector machine & Rademacher complexity. The author has an hindex of 22, co-authored 84 publications receiving 3372 citations. Previous affiliations of Alessandro Ghio include University of Genoa & ESSEC Business School.

Papers
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Proceedings Article

A public domain dataset for human activity recognition using smartphones

TL;DR: An Activity Recognition database is described, built from the recordings of 30 subjects doing Activities of Daily Living while carrying a waist-mounted smartphone with embedded inertial sensors, which is released to public domain on a well-known on-line repository.
Book ChapterDOI

Human activity recognition on smartphones using a multiclass hardware-friendly support vector machine

TL;DR: This paper presents a system for human physical Activity Recognition using smartphone inertial sensors and proposes a novel hardware-friendly approach for multiclass classification that adapts the standard Support Vector Machine and exploits fixed-point arithmetic for computational cost reduction.
Journal ArticleDOI

Energy Load Forecasting Using Empirical Mode Decomposition and Support Vector Regression

TL;DR: A new procedure is described, which exploits the Empirical Mode Decomposition method to disaggregate a time series into two sets of components, respectively describing the trend and the local oscillations of the energy consumption values.
Journal ArticleDOI

Energy Efficient Smartphone-Based Activity Recognition Using Fixed-Point Arithmetic

TL;DR: A novel energy efficient approach for the recog- nition of human activities using smartphones as wearable sensing devices, targeting assisted living applications such as remote patient activity monitoring for the disabled and the elderly is proposed.
Proceedings Article

The 'K' in K-fold Cross Validation

TL;DR: This work proposes an approach, which allows to tune the number of the subsets of the KCV in a data-dependent way, so to obtain a reliable, tight and rigorous estimation of the probability of misclassification of the chosen model.