S
S. Maggio
Researcher at University of Bologna
Publications - 12
Citations - 121
S. Maggio is an academic researcher from University of Bologna. The author has contributed to research in topics: Deconvolution & Estimator. The author has an hindex of 5, co-authored 12 publications receiving 109 citations.
Papers
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Journal ArticleDOI
A restoration framework for ultrasonic tissue characterization
Martino Alessandrini,S. Maggio,Jonathan Poree,L. De Marchi,Nicolo Speciale,Emilie Franceschini,Olivier Bernard,Olivier Basset +7 more
TL;DR: A maximum a posteriori deconvolution framework expressly derived to improve tissue characterization is introduced and overcomes limitations associated with standard techniques by using a nonstandard prior model for the tissue response.
Journal ArticleDOI
Predictive Deconvolution and Hybrid Feature Selection for Computer-Aided Detection of Prostate Cancer
TL;DR: An effective approach to realize a CAD scheme for Trans-rectal ultrasound image based CAD, employing a multi-feature kernel classification model based on generalized discriminant analysis, is described in this work.
Journal ArticleDOI
A Sampling Theory Approach for Continuous ARMA Identification
TL;DR: An exact evaluation of the discrete-domain power-spectrum using exponential B-splines is derived and an estimation approach that is based on digitally filtering the available data is suggested, which closely follows the Cramér-Rao bound for various aliasing configurations.
Proceedings ArticleDOI
Computer Aided Detection of prostate cancer based on GDA and predictive deconvolution
TL;DR: A Computer-Aided Detection scheme to support prostate cancer diagnosis based on ultrasound images is presented and a comparison of the classification model applied before and after deconvolution shows a gain in accuracy and area under the ROC curve.
Proceedings Article
Continuous-time AR model identification: Does sampling rate really matter?
TL;DR: Experimental results demonstrating that the proposed exponential-based ML estimator outperforms currently available polynomial-based methods, while achieving Cramér-Rao lower bound values even for relatively low sampling rates are presented.