2005
DOI: 10.1007/s10704-005-2528-8
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Creep failure model of a tempered martensitic stainless steel integrating multiple deformation and damage mechanisms

Abstract: International audienceA new model considering both deformation and damage evolution under multiple viscoplastic mechanisms is used to represent high temperature creep deformation and damage of a martensitic stainless steel in a wide range of load levels. First, an experimental database is built to characterise both creep flow and damage behaviour using tests on various kinds of specimens. The parameters of the model are fitted to the results and to literature data for long term creep exposure. An attempt is ma… Show more

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Cited by 37 publications
(19 citation statements)
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“…In fact, the notch has a strengthening effect but it also shifts the transition between high and low stress creep regimes towards shorter creep lifetimes. 48) …”
Section: Creep Fracture Propertiesmentioning
confidence: 99%
“…In fact, the notch has a strengthening effect but it also shifts the transition between high and low stress creep regimes towards shorter creep lifetimes. 48) …”
Section: Creep Fracture Propertiesmentioning
confidence: 99%
“…Another problem relates to the occurrence of diffusional creep for which a Norton exponent of 1 is expected. This could be confirmed for grade 91 material [33]. It can be expected that for long creep lives such effects have to be taken into consideration for component life-time assessments.…”
Section: Stress Rupture and Creepmentioning
confidence: 54%
“…On the analogy between plastic and creep constitutive equations, the plastic yield potential of the GursonTvergaard-Needleman's damage model [10][11][12] can be modified as a creep potential and is written as (1) where q is the von-Mises equivalent stress, f* is the modified ductile void volume fraction, p is the hydrostatic pressure and σ m is the true stress in the matrix material which is a function of equivalent creep strain ε cr eq in the matrix material (i.e., the material isochronous stress-strain curve). The creeping behaviour of the matrix material is described in terms of two constants A and n according to Norton's law and it can be written as (2) The constants q 1 , q 2 and q 3 were introduced by Tvergaard and Needleman [11,12] in order to simulate the observed experimental fracture behaviour in many different materials more accurately.…”
Section: Potential For Creepmentioning
confidence: 99%
“…(1)] can be written in terms of mean hydrostatic and deviatoric parts of stress tensor and other field variables as (8) where p and q are the hydrostatic pressure and von Mises equivalent stress respectively and are defined as (9) H α 's are the thermodynamic internal state variables such as hardening parameter, void volume fraction f etc., I is the Kronecker-delta or second order identity tensor, S is the deviatoric part of stress tensor σ. The generalized flow rule for the increment of creep strain tensor from time t to t+Δt can be written as [16] (10) where ε ⋅ p and ε ⋅ q are the hydrostatic and equivalent parts of creep strain increment (the superscript 'p' and the tensorial subscripts 'ij' have been omitted for simplicity). The direction vector of creep flow at time t + Δt, i.e., n t + Δt is defined in terms of the deviatoric part of the elastic predictor stress s tr and von Mises equivalent stress q tr (corresponding to elastic predictor stress σ tr ) as (11) where the superscript 'tr' refers to the trial state of the quantities.…”
Section: Consistent Materials Tangent Stiffness Matrix For the Creepinmentioning
confidence: 99%
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