1992
DOI: 10.1002/nag.1610161004
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Implicit integration in soil plasticity under mixed control for drained and undrained response

Abstract: An algorithm is outlined for the implicit integration of isotropic plasticity models for an arbitrary choice of mixed stress and strain control variables. Drained as well as undrained behaviour is considered. The closest-point-projection method in conjunction with a completely strain-driven format is used in a core algorithm. In the drained case strain response variables are determined via iterations to satisfy equilibrium of prescribed and calculated stresses that correspond to the strain response variables. … Show more

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Cited by 37 publications
(20 citation statements)
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“…The scalar χ may be, in general, state dependent. However, to keep the formulation of the model as simple as possible, in the following it will be assumed, as in [2], that:…”
Section: Flow Rulementioning
confidence: 99%
“…The scalar χ may be, in general, state dependent. However, to keep the formulation of the model as simple as possible, in the following it will be assumed, as in [2], that:…”
Section: Flow Rulementioning
confidence: 99%
“…These parameters will then give the in advance known solution of the problem (the global minimum). The parameter values are mainly chosen from Alawaji et al [13]. Further, the problem is designed in such a way that the elastic parameters *"0.02 and "0.…”
Section: Optimization Against Simulated Experimental Resultsmentioning
confidence: 99%
“…The constitutive model chosen for this example is the generalized cam clay model, described in Reference [13]. The model is based on the classical modi"ed cam clay concept (see e.g.…”
Section: Optimization Against Simulated Experimental Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Doublesurface models such as the Drucker-Prager/cap elasto-plastic model have been used to describe ceramic powder stress-strain behavior (see Gethin et al (1994), Aydin et al (1996); Chtourou et al All the models discussed so far neglect the effect of the third stress invariant on the behavior. Yet, there is experimental evidence showing that all three principal stresses, 1 σ , 2 σ , 3 σ (or equivalently all three stress invariants) influence the deformation and failure of particulate systems (see for example, Bardett and Lode, 1990;Peric and Ayari, 2000;Alawaji et al (1992); Lade and Kim (1995), Saxena et al (1988), Verwijs et al(2002), etc.). Several models for granular materials that make use of yield functions, flow potentials, and failure conditions involving the third stress invariant were proposed by Lade and co-workers (e.g.…”
Section: Ii1 Introductionmentioning
confidence: 99%