2020
DOI: 10.1016/j.enganabound.2020.05.007
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Numerical simulation of metal machining process with Eulerian and Total Lagrangian SPH

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Cited by 16 publications
(21 citation statements)
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“…The SPH method was originally developed for discrete problems in astrophysics [154]. Recently, it has been used as a discretization method for continuous problems of high-velocity impacts [155], pseudo-spring SPH simulations on the perforation of metal targets [156], and the metal machining process with Eulerian and Total Lagrangian (TL) SPH [157]. It is often included in a broad class of particle methods.…”
Section: Meshless Methodsmentioning
confidence: 99%
“…The SPH method was originally developed for discrete problems in astrophysics [154]. Recently, it has been used as a discretization method for continuous problems of high-velocity impacts [155], pseudo-spring SPH simulations on the perforation of metal targets [156], and the metal machining process with Eulerian and Total Lagrangian (TL) SPH [157]. It is often included in a broad class of particle methods.…”
Section: Meshless Methodsmentioning
confidence: 99%
“…In this study, the Johnson–Cook model is used to consider plastic hardening, rate dependency, and thermal softening 26,56 in the Taylor and ballistic penetration tests. The yield stress σy$$ {\sigma}_y $$ of this model is expressed as alignleftalign-1σy=(A+Bεtrue‾pln)(1+Clogεtrue‾˙pl)(1Tm),$$ {\sigma}_y=\left(A+B{\overline{\varepsilon}}_{pl}^n\right)\left(1+C\log {\dot{\overline{\varepsilon}}}_{pl}^{\ast}\right)\left(1-{T}^{\ast m}\right),\kern0.5em $$ where A$$ A $$ is the initial yield stress of the material, and B$$ B $$, C$$ C $$, m$$ m $$, and n$$ n $$ are the hardening parameters.…”
Section: Generalized Coordinate Smoothed Particle Hydrodynamicsmentioning
confidence: 99%
“…SPH can is the basis of many other meshless methods and is being continuously developed in many practical engineering problems. Specifically, crack initiation, propagation, and failure are basic and important issues in solid mechanics, and numerous analyses have been performed using SPH 23‐28 …”
Section: Introductionmentioning
confidence: 99%
“…In this study, Johnson-Cook model is utilized to consider plastic hardening, rate dependency, and thermal softening [36]. The yield stress σ y is expressed as…”
Section: Thermo-visco-plastic Behaviormentioning
confidence: 99%
“…The Von Mises yield criterion y f = √ 3J 2 − σ y is adopted to determine if the stress state beyond the yield surface, where J 2 = S : S/2 is a second invariant of deviatoric stress tensor S. The Wilkins criterion S n = c f S is used for a return mapping when the trial elastic stress state exceeds the yield surface, where c f = min(σ y / √ 3J 2 , 1), and S is the corrected deviatoric stress tensor. Finally, the following equations are used to compute the increment of plastic strain, the increment of effective plastic strain, and the accumulated plastic work density [36] as follows:…”
Section: Thermo-visco-plastic Behaviormentioning
confidence: 99%