2015
DOI: 10.1016/j.commatsci.2014.12.028
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A multi-mechanism model for cutting simulations based on the concept of generalized stresses

Abstract: Abstract. Based on the concept of generalized stresses as proposed by Gurtin [6] and Forest [4], we extend an existing model for strain rate-and temperature-dependent asymmetric plastic material behaviour accompanied by phase transformation with a gradient term of phase fraction. To this end a chemical variable, representing the austenite volume fraction, is treated as an extra degree of freedom, and the influence of its first gradient will be studied. A generalized principle of virtual power is postulated in… Show more

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Cited by 9 publications
(2 citation statements)
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“…This quantity, stress mode angle or Lode-factor, respectively, has been applied, e.g., in [1,12,57], [25]. Based on [26], extensive use of the stress mode angle has also been made by this author and co-workers for modeling asymmetric effects of experimental data in tension, compression and shear for metallic materials (such as AISI 52100) [10,11,29], with applications for cutting processes like hard turning [49].…”
Section: An Aspect Of Validation: Conformity Of Data Sets and Constitutive Modelmentioning
confidence: 99%
“…This quantity, stress mode angle or Lode-factor, respectively, has been applied, e.g., in [1,12,57], [25]. Based on [26], extensive use of the stress mode angle has also been made by this author and co-workers for modeling asymmetric effects of experimental data in tension, compression and shear for metallic materials (such as AISI 52100) [10,11,29], with applications for cutting processes like hard turning [49].…”
Section: An Aspect Of Validation: Conformity Of Data Sets and Constitutive Modelmentioning
confidence: 99%
“…Upon material softening, a severe mesh dependence is experienced whether these equations were to be solved through Finite Element Modeling (FEM) [15,11,51]. On top of that, an accurate, thermodynamically-consistent material description must be employed to correctly capture the thermal softening induced by high plastic deformation [2,32,13,53,40]. Furthermore, the fact that during these processes the deformation is prone to localize in narrow areas makes it necessary to adopt numerical models which are able to predict size-effects [17,21,56,28,54,35,39,42,48].…”
Section: Introductionmentioning
confidence: 99%