Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization

In this paper, we report data and experiments related to the research article entitled “An adaptive truncation criterion, for linesearch-based truncated Newton methods in large scale nonconvex optimization” by Caliciotti et al. [1]. In particular, in Caliciotti et al. [1], large scale unconstrained...

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Main Authors: Andrea Caliciotti, Giovanni Fasano, Stephen G. Nash, Massimo Roma
Format: Article
Language:English
Published: Elsevier 2018-04-01
Series:Data in Brief
Online Access:http://www.sciencedirect.com/science/article/pii/S2352340918300155
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spelling doaj-f25d585733c4447b889f34fbe2c0a7332020-11-25T02:36:01ZengElsevierData in Brief2352-34092018-04-0117246255Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimizationAndrea Caliciotti0Giovanni Fasano1Stephen G. Nash2Massimo Roma3Dipartimento di Ingegneria Informatica, Automatica e Gestionale “A. Ruberti”, SAPIENZA, Università di Roma, via Ariosto, 25, 00185 Roma, ItalyDepartment of Management, University Ca' Foscari of Venice, S. Giobbe, Cannaregio 873, 30121 Venice, ItalySystems Engineering & Operations Research Department, George Mason University, 4400 University Drive Fairfax, VA 22030, USADipartimento di Ingegneria Informatica, Automatica e Gestionale “A. Ruberti”, SAPIENZA, Università di Roma, via Ariosto, 25, 00185 Roma, Italy; Corresponding author.In this paper, we report data and experiments related to the research article entitled “An adaptive truncation criterion, for linesearch-based truncated Newton methods in large scale nonconvex optimization” by Caliciotti et al. [1]. In particular, in Caliciotti et al. [1], large scale unconstrained optimization problems are considered by applying linesearch-based truncated Newton methods. In this framework, a key point is the reduction of the number of inner iterations needed, at each outer iteration, to approximately solving the Newton equation. A novel adaptive truncation criterion is introduced in Caliciotti et al. [1] to this aim. Here, we report the details concerning numerical experiences over a commonly used test set, namely CUTEst (Gould et al., 2015) [2]. Moreover, comparisons are reported in terms of performance profiles (Dolan and Moré, 2002) [3], adopting different parameters settings. Finally, our linesearch-based scheme is compared with a renowned trust region method, namely TRON (Lin and Moré, 1999) [4].http://www.sciencedirect.com/science/article/pii/S2352340918300155
collection DOAJ
language English
format Article
sources DOAJ
author Andrea Caliciotti
Giovanni Fasano
Stephen G. Nash
Massimo Roma
spellingShingle Andrea Caliciotti
Giovanni Fasano
Stephen G. Nash
Massimo Roma
Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization
Data in Brief
author_facet Andrea Caliciotti
Giovanni Fasano
Stephen G. Nash
Massimo Roma
author_sort Andrea Caliciotti
title Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization
title_short Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization
title_full Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization
title_fullStr Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization
title_full_unstemmed Data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated Newton methods, in large scale nonconvex optimization
title_sort data and performance profiles applying an adaptive truncation criterion, within linesearch-based truncated newton methods, in large scale nonconvex optimization
publisher Elsevier
series Data in Brief
issn 2352-3409
publishDate 2018-04-01
description In this paper, we report data and experiments related to the research article entitled “An adaptive truncation criterion, for linesearch-based truncated Newton methods in large scale nonconvex optimization” by Caliciotti et al. [1]. In particular, in Caliciotti et al. [1], large scale unconstrained optimization problems are considered by applying linesearch-based truncated Newton methods. In this framework, a key point is the reduction of the number of inner iterations needed, at each outer iteration, to approximately solving the Newton equation. A novel adaptive truncation criterion is introduced in Caliciotti et al. [1] to this aim. Here, we report the details concerning numerical experiences over a commonly used test set, namely CUTEst (Gould et al., 2015) [2]. Moreover, comparisons are reported in terms of performance profiles (Dolan and Moré, 2002) [3], adopting different parameters settings. Finally, our linesearch-based scheme is compared with a renowned trust region method, namely TRON (Lin and Moré, 1999) [4].
url http://www.sciencedirect.com/science/article/pii/S2352340918300155
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