Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures

The aim of this paper is to propose a fractional viscoelastic and viscoplastic model of asphalt mixtures using experimental data of several tests such as creep and creep recovery performed at different temperatures and at different stress levels. From a best fitting procedure it is shown that both t...

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Main Authors: Di Mino, Gaetano, Airey, Gordon, Di Paola, Mario, Pinnola, Francesco Paolo, D’Angelo, Giacomo, Presti, Davide Lo
Format: Article
Published: Taylor & Francis 2016
Subjects:
Online Access:https://eprints.nottingham.ac.uk/41369/
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author Di Mino, Gaetano
Airey, Gordon
Di Paola, Mario
Pinnola, Francesco Paolo
D’Angelo, Giacomo
Presti, Davide Lo
author_facet Di Mino, Gaetano
Airey, Gordon
Di Paola, Mario
Pinnola, Francesco Paolo
D’Angelo, Giacomo
Presti, Davide Lo
author_sort Di Mino, Gaetano
building Nottingham Research Data Repository
collection Online Access
description The aim of this paper is to propose a fractional viscoelastic and viscoplastic model of asphalt mixtures using experimental data of several tests such as creep and creep recovery performed at different temperatures and at different stress levels. From a best fitting procedure it is shown that both the creep one and recovery curve follow a power law model. It is shown that the suitable model for asphalt mixtures is a dashpot and a fractional element arranged in series. The proposed model is also available outside of the linear domain but in this case the parameters of the model depend on the stress level.
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publishDate 2016
publisher Taylor & Francis
recordtype eprints
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spelling nottingham-413692020-05-04T18:01:51Z https://eprints.nottingham.ac.uk/41369/ Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures Di Mino, Gaetano Airey, Gordon Di Paola, Mario Pinnola, Francesco Paolo D’Angelo, Giacomo Presti, Davide Lo The aim of this paper is to propose a fractional viscoelastic and viscoplastic model of asphalt mixtures using experimental data of several tests such as creep and creep recovery performed at different temperatures and at different stress levels. From a best fitting procedure it is shown that both the creep one and recovery curve follow a power law model. It is shown that the suitable model for asphalt mixtures is a dashpot and a fractional element arranged in series. The proposed model is also available outside of the linear domain but in this case the parameters of the model depend on the stress level. Taylor & Francis 2016-07-12 Article PeerReviewed Di Mino, Gaetano, Airey, Gordon, Di Paola, Mario, Pinnola, Francesco Paolo, D’Angelo, Giacomo and Presti, Davide Lo (2016) Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures. Journal of Civil Engineering and Management, 22 (7). pp. 882-889. ISSN 1822-3605 Fractional calculus Asphalt mixture Viscoelasticity Viscoplasticity Rheology Mechanical models Creep test https://doi.org/10.3846/13923730.2014.914104 doi:10.3846/13923730.2014.914104 doi:10.3846/13923730.2014.914104
spellingShingle Fractional calculus
Asphalt mixture
Viscoelasticity
Viscoplasticity
Rheology
Mechanical models
Creep test
Di Mino, Gaetano
Airey, Gordon
Di Paola, Mario
Pinnola, Francesco Paolo
D’Angelo, Giacomo
Presti, Davide Lo
Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
title Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
title_full Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
title_fullStr Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
title_full_unstemmed Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
title_short Linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
title_sort linear and nonlinear fractional hereditary constitutive laws of asphalt mixtures
topic Fractional calculus
Asphalt mixture
Viscoelasticity
Viscoplasticity
Rheology
Mechanical models
Creep test
url https://eprints.nottingham.ac.uk/41369/
https://eprints.nottingham.ac.uk/41369/
https://eprints.nottingham.ac.uk/41369/