2009
DOI: 10.1002/nme.2663
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Numerical modeling of creep and creep damage in thin plates of arbitrary shape from materials with different behavior in tension and compression under plane stress conditions

Abstract: SUMMARYA constitutive model for describing the creep and creep damage in initially isotropic materials with characteristics dependent on the loading type, such as tension, compression and shear, has been applied to the numerical modeling of creep deformation and creep damage growth in thin plates under plane stress conditions. The variational approach of establishing the basic equations of the plane stress problem under consideration has been introduced. For the solution of two-dimensional creep problems, the … Show more

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Cited by 15 publications
(7 citation statements)
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References 68 publications
(174 reference statements)
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“…where m D is the damage increment over a time step and may be expressed in local or nonlocal form. For each material point layer, the local damage increment, loc m D , is found by integrating the damage evolution rate, m  D , over the length of the time step t  using the Runge-Kutta-Merson (RKM) method as detailed in Ling et al (2000) and Zolochevsky et al (2009). The RKM update allows higher accuracy and longer time steps than a forward Euler update.…”
Section: Local 3-d Damage Incrementmentioning
confidence: 99%
“…where m D is the damage increment over a time step and may be expressed in local or nonlocal form. For each material point layer, the local damage increment, loc m D , is found by integrating the damage evolution rate, m  D , over the length of the time step t  using the Runge-Kutta-Merson (RKM) method as detailed in Ling et al (2000) and Zolochevsky et al (2009). The RKM update allows higher accuracy and longer time steps than a forward Euler update.…”
Section: Local 3-d Damage Incrementmentioning
confidence: 99%
“…Additionally, it is possible to check the assumption given by Eq. (9) in the constitutive framework under discussion comparing the experimental data of microcracking around a circular hole in a flat plate of bone under tensile loading [67] with predictions based on the theory of damage development in a thin plate of arbitrary shape [68].…”
Section: Histologicalmentioning
confidence: 99%
“…Depending on the type of load and creep characteris-tics, these materials exhibit different behavior under various types of deformation (tension, compression, torsion) [1]. The use of these materials in technological aspects requires the development of appropriate deformation models (defining creep equations) and the study of creep behavior of structural elements [2]. The problems of evaluating shallow shells when taking into account their creep properties represent a separate class of problems in the theory of structures.…”
Section: Introductionmentioning
confidence: 99%