INTEGRAL APPROACH FOR TIME DEPENDENT MATERIALS USING FINITE ELEMENT METHOD - Archive ouverte HAL
Article Dans Une Revue Journal of Theorical and Applied Mechanics Année : 2011

INTEGRAL APPROACH FOR TIME DEPENDENT MATERIALS USING FINITE ELEMENT METHOD

Claude Chazal
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Rostand Moutou Pitti

Résumé

In this work, we present the development of a mathematical approach for the solution of linear, non-ageing viscoelastic materials undergoing mechanical deformation. We use an integral approach based on a discrete spectrum representation for the creep tensor in order to derive the incremental viscoelastic formulation. Integral operators are discretized using finite difference techniques. The incremental viscoelastic consti-tutive model contains an internal state variable which represents the influence of the whole past history of stress and strain, thus the difficulty of retaining the stress-strain history in numerical solutions is avoided. A complete general formulation of linear viscoelastic stress-strain analysis is developed in terms of increments of stresses and strains. Numerical simulations are included in order to validate the incremental constitutive equations.
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Dates et versions

hal-01616904 , version 1 (15-10-2017)

Identifiants

  • HAL Id : hal-01616904 , version 1

Citer

Claude Chazal, Rostand Moutou Pitti. INTEGRAL APPROACH FOR TIME DEPENDENT MATERIALS USING FINITE ELEMENT METHOD. Journal of Theorical and Applied Mechanics, 2011, 49, pp.1029 - 1048. ⟨hal-01616904⟩
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