2015
DOI: 10.1080/10298436.2015.1007237
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Fourier-finite element analysis of pavements under moving vehicular loading

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Cited by 17 publications
(7 citation statements)
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“…FlexPAVE™ utilizes Fourier transform-based finite element analysis with moving loads. FlexPAVE™ simulations can account for the effects of temperature using the temperature–time history data obtained from the Enhanced Integrated Climatic Model ( 1 , 2 ). The simplified viscoelastic continuum damage (S-VECD) model is embedded in FlexPAVE™ for the fatigue damage computations.…”
mentioning
confidence: 99%
“…FlexPAVE™ utilizes Fourier transform-based finite element analysis with moving loads. FlexPAVE™ simulations can account for the effects of temperature using the temperature–time history data obtained from the Enhanced Integrated Climatic Model ( 1 , 2 ). The simplified viscoelastic continuum damage (S-VECD) model is embedded in FlexPAVE™ for the fatigue damage computations.…”
mentioning
confidence: 99%
“…The basic computational framework uses time-scale differences among temperature variation, traffic frequency variations, and fatigue/rutting evolution to reduce the number of pavement response analyses. In addition, it uses a stress-strain analysis using a layered structural approach based on a Fourier finite element (FFE) transform, to capture the viscoelasticity effects of materials, temperature, and the moving nature of loads (18). Fatigue cracking and rutting pavement performance are predicted using mechanics-based models (19).…”
Section: Flexpaveä 11mentioning
confidence: 99%
“…The temperature variation produces changes in stiffness and thermal stresses for AC materials in FlexPAVEä (20). The temperature pavement profile on an hourly basis is divided into three analysis segments, assuming that each segment has a constant temperature and associated thermal stress/strain, as well as a constant traffic load level (18). Then, changes in AC stiffness resulting from the temperature and load for each segment are achieved using the concepts of t-TS and reduced time, and then adjusting the relaxation times of the relaxation modulus, E(t), via Equation 21.…”
Section: Flexpaveä 11mentioning
confidence: 99%
“…Lee developed ViscoWave based on the Laplace and Hankel transform to solve viscoelastic pavement responses under impulsive loading [22]. On the other hand, Eslaminia and Guddati developed the Fourier finite element (FFE) method to solve pavement problems from elastic domain to viscoelastic domain with Prony series as representation of viscoelastic material [23]. Liu et al applied the Fourier transformation of space along the direction perpendicular to traffic direction for calculating pavement responses under moving loads and found the agreements between the results from the semifinite element method (SFEM) and the ones obtained using ABAQUS [24,25].…”
Section: Introductionmentioning
confidence: 99%