Numerical modelling of flexible pavement incorporating cross‑anisotropic material properties - Part I : Surface circular loading
Accurate numerical modelling of the behaviour of road pavement layers is an important requirement for the design and evaluation of road pavements. This modelling includes the prediction of pavement performance under the action of traffic loading and environmental factors. Depending on the complexity...
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Veröffentlicht in: | Journal of the South African Institution of Civil Engineers 2017-03, Vol.59 (1), p.22-27 |
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creator | Kawana, F. Matsui, K. Maina, J.W. |
description | Accurate numerical modelling of the behaviour of road pavement layers is an important requirement for the design and evaluation of road pavements. This modelling includes the prediction of pavement performance under the action of traffic loading and environmental factors. Depending on the complexity of the models, properties of pavement layers that may be considered are wide-ranging – from linear or nonlinear elastic to cross-anisotropic through to linear visco-elasto-plastic. Some properties, such as cross-anisotropic, are not only related to placement and compaction of the pavement layers, but are also inherent to the materials used. Other properties, such as linear visco-elasto-plastic, are specific to asphalt concrete and depend on the speed and magnitude of traffic loading, as well as the environment (temperature) in which the road is located. This paper presents basic theoretical derivation of numerical modelling of a flexible pavement considering cross-anisotropic material properties (with isotropic properties as a special case). The solutions derived in this paper are based on Hankel transformation of Navier’s equations. The accuracy and validity of the solutions are verified through comparisons with a proprietary finite element method (FEM) package. For this purpose, a pavement structure composed of five main layers constituted by isotropic and cross-anisotropic (also known as transversely isotropic) material properties is analysed. In order to vary some of the layer properties with depth, the main layers were sub-layered, resulting in a 17-layer pavement system. |
doi_str_mv | 10.17159/2309-8775/2017/v59n1a3 |
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This modelling includes the prediction of pavement performance under the action of traffic loading and environmental factors. Depending on the complexity of the models, properties of pavement layers that may be considered are wide-ranging – from linear or nonlinear elastic to cross-anisotropic through to linear visco-elasto-plastic. Some properties, such as cross-anisotropic, are not only related to placement and compaction of the pavement layers, but are also inherent to the materials used. Other properties, such as linear visco-elasto-plastic, are specific to asphalt concrete and depend on the speed and magnitude of traffic loading, as well as the environment (temperature) in which the road is located. This paper presents basic theoretical derivation of numerical modelling of a flexible pavement considering cross-anisotropic material properties (with isotropic properties as a special case). The solutions derived in this paper are based on Hankel transformation of Navier’s equations. The accuracy and validity of the solutions are verified through comparisons with a proprietary finite element method (FEM) package. For this purpose, a pavement structure composed of five main layers constituted by isotropic and cross-anisotropic (also known as transversely isotropic) material properties is analysed. 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This modelling includes the prediction of pavement performance under the action of traffic loading and environmental factors. Depending on the complexity of the models, properties of pavement layers that may be considered are wide-ranging – from linear or nonlinear elastic to cross-anisotropic through to linear visco-elasto-plastic. Some properties, such as cross-anisotropic, are not only related to placement and compaction of the pavement layers, but are also inherent to the materials used. Other properties, such as linear visco-elasto-plastic, are specific to asphalt concrete and depend on the speed and magnitude of traffic loading, as well as the environment (temperature) in which the road is located. This paper presents basic theoretical derivation of numerical modelling of a flexible pavement considering cross-anisotropic material properties (with isotropic properties as a special case). The solutions derived in this paper are based on Hankel transformation of Navier’s equations. The accuracy and validity of the solutions are verified through comparisons with a proprietary finite element method (FEM) package. For this purpose, a pavement structure composed of five main layers constituted by isotropic and cross-anisotropic (also known as transversely isotropic) material properties is analysed. In order to vary some of the layer properties with depth, the main layers were sub-layered, resulting in a 17-layer pavement system.</description><subject>Asphalt</subject><subject>Circular loading</subject><subject>Civil engineering</subject><subject>Cross‑anisotropy</subject><subject>Elastic anisotropy</subject><subject>Finite element method</subject><subject>Flexible pavements</subject><subject>Isotropic</subject><subject>Isotropic material</subject><subject>Linear-elastic analysis</subject><subject>Loads (forces)</subject><subject>Material properties</subject><subject>Pavement</subject><subject>Traffic speed</subject><subject>Transversely isotropic</subject><issn>1021-2019</issn><issn>2309-8775</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2017</creationdate><recordtype>article</recordtype><recordid>eNo9kM9u3CAQxlHVSN0mfYYi9dSDs4CNMb1Fq_xVlFRKekYYDxWRbRzAUXKL8gZ9xTxJ8O6qJzTMN99880PoOyXHVFAu16wksmiE4GtGqFg_cTlSXX5Cq_-Nz2hFCaNF7ssv6GuMD4QwQVmzQm838wDBGd3jwXfQ9278i73Ftodn1_aAJ_0EA4wJu9H4MPmg0yIxwcf4_vpPjy76FPzkDB50ylbZaco1hOQg4gL_1iHhS_wL383BagPYuGDmXgfce91lryN0YHUf4dv-PUR_zk7vNxfF9e355ebkujAVEakA3oqqNmVlZQ7PKxDAOs5Z2ZjaSCOltfnPdnVFhayZZcAkqeqy6SqqOTHlIfqx883xHmeIST34OYx5pWKUlIISzkRWiZ1qe2EAq6bgBh1eFCVqC1wtXNXCVS3A1R54nvy5m4y6dSMkFTVMc6sWX6JOrzYqpwJJ67YqPwDhNISh</recordid><startdate>20170301</startdate><enddate>20170301</enddate><creator>Kawana, F.</creator><creator>Matsui, K.</creator><creator>Maina, J.W.</creator><general>South African Institution Of Civil Engineering (SAICE)</general><general>The South African Institution of Civil Engineers</general><scope>AAYXX</scope><scope>CITATION</scope></search><sort><creationdate>20170301</creationdate><title>Numerical modelling of flexible pavement incorporating cross‑anisotropic material properties - Part I : Surface circular loading</title><author>Kawana, F. ; Matsui, K. ; Maina, J.W.</author></sort><facets><frbrtype>5</frbrtype><frbrgroupid>cdi_FETCH-LOGICAL-c407t-e5b746c34f902754e7e2d55238c6c9c99ff4e7fd6417962f2e2904638d41a50c3</frbrgroupid><rsrctype>articles</rsrctype><prefilter>articles</prefilter><language>eng</language><creationdate>2017</creationdate><topic>Asphalt</topic><topic>Circular loading</topic><topic>Civil engineering</topic><topic>Cross‑anisotropy</topic><topic>Elastic anisotropy</topic><topic>Finite element method</topic><topic>Flexible pavements</topic><topic>Isotropic</topic><topic>Isotropic material</topic><topic>Linear-elastic analysis</topic><topic>Loads (forces)</topic><topic>Material properties</topic><topic>Pavement</topic><topic>Traffic speed</topic><topic>Transversely isotropic</topic><toplevel>online_resources</toplevel><creatorcontrib>Kawana, F.</creatorcontrib><creatorcontrib>Matsui, K.</creatorcontrib><creatorcontrib>Maina, J.W.</creatorcontrib><collection>CrossRef</collection><jtitle>Journal of the South African Institution of Civil Engineers</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Kawana, F.</au><au>Matsui, K.</au><au>Maina, J.W.</au><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Numerical modelling of flexible pavement incorporating cross‑anisotropic material properties - Part I : Surface circular loading</atitle><jtitle>Journal of the South African Institution of Civil Engineers</jtitle><date>2017-03-01</date><risdate>2017</risdate><volume>59</volume><issue>1</issue><spage>22</spage><epage>27</epage><pages>22-27</pages><issn>1021-2019</issn><eissn>2309-8775</eissn><abstract>Accurate numerical modelling of the behaviour of road pavement layers is an important requirement for the design and evaluation of road pavements. This modelling includes the prediction of pavement performance under the action of traffic loading and environmental factors. Depending on the complexity of the models, properties of pavement layers that may be considered are wide-ranging – from linear or nonlinear elastic to cross-anisotropic through to linear visco-elasto-plastic. Some properties, such as cross-anisotropic, are not only related to placement and compaction of the pavement layers, but are also inherent to the materials used. Other properties, such as linear visco-elasto-plastic, are specific to asphalt concrete and depend on the speed and magnitude of traffic loading, as well as the environment (temperature) in which the road is located. This paper presents basic theoretical derivation of numerical modelling of a flexible pavement considering cross-anisotropic material properties (with isotropic properties as a special case). The solutions derived in this paper are based on Hankel transformation of Navier’s equations. The accuracy and validity of the solutions are verified through comparisons with a proprietary finite element method (FEM) package. For this purpose, a pavement structure composed of five main layers constituted by isotropic and cross-anisotropic (also known as transversely isotropic) material properties is analysed. In order to vary some of the layer properties with depth, the main layers were sub-layered, resulting in a 17-layer pavement system.</abstract><cop>Johannesburg</cop><pub>South African Institution Of Civil Engineering (SAICE)</pub><doi>10.17159/2309-8775/2017/v59n1a3</doi><tpages>6</tpages><oa>free_for_read</oa></addata></record> |
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subjects | Asphalt Circular loading Civil engineering Cross‑anisotropy Elastic anisotropy Finite element method Flexible pavements Isotropic Isotropic material Linear-elastic analysis Loads (forces) Material properties Pavement Traffic speed Transversely isotropic |
title | Numerical modelling of flexible pavement incorporating cross‑anisotropic material properties - Part I : Surface circular loading |
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