2016
DOI: 10.1016/j.addma.2016.03.003
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Thermal modeling of Inconel 718 processed with powder bed fusion and experimental validation using in situ measurements

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Cited by 77 publications
(55 citation statements)
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“…Heat exchange [7] Machine environnent temperature, Table 10 Mesh parameters for the application case.…”
Section: Properties Valuesmentioning
confidence: 99%
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“…Heat exchange [7] Machine environnent temperature, Table 10 Mesh parameters for the application case.…”
Section: Properties Valuesmentioning
confidence: 99%
“…Besides, end-use mechanical properties are also a point of interest and determined by the final microstructure and the porosities of pieces [6,7]. Generally speaking, studies on numerical modelling work of SLM as reported in the literature are actually developed at various scales and usually considering several physical phenomena, leading to complex models.…”
Section: Introductionmentioning
confidence: 99%
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“…The governing equation to find the temperature distribution u in time is the balance of energy equation, expressed as Cfalse(ufalse)tubold-italic∇·5ptfalse(kfalse(ufalse).1emufalse)=f,1emin5ptnormalΩfalse(tfalse),1emtfalse[tnormali,tnormalffalse], where C ( u ) is the heat capacity coefficient, k ( u ) ≥ 0 is the thermal conductivity, and f is the rate of energy supplied to the system per unit volume by the moving laser. C ( u ) is given by the product of the density of the material ρ ( u ) and the specific heat c ( u ), but one may consider a modified heat capacity coefficient to also account for phase change effects or compute C ( u ) with the CALPHAD approach …”
Section: Application To Metal Ammentioning
confidence: 99%
“…For PBF processes, an additional conduction surface boundary condition consideration is for the un-melted powder bed particles surrounding the built structure. Some authors have neglected this condition to reduce computation time (by assuming an insulated outer surface), but Denlinger et al (2016) demonstrated that not including it can lead to 30% higher temperatures compared to experimental values, and even higher for larger components, suggesting that accommodation of this condition is critical for modeling additive processes for functional metal components [72]. Furthermore, because the radiation boundary condition is nonlinear in temperature, it is sometimes neglected in models to increase computational efficiency with the assumption that the dominant mode of heat loss is through conduction to the substrate [73,74].…”
Section: Modeling and Simulation Of Metal-based Additive Manufacturinmentioning
confidence: 99%