1. Fluid Dynamics Effects on Microstructure Prediction in Single-Laser Tracks for Additive Manufacturing of IN625
- Author
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Vipul K. Gupta, Matthew T. Bement, Narendran Raghavan, Lang Yuan, Srdjan Simunovic, John A. Turner, and Adrian S. Sabau
- Subjects
0209 industrial biotechnology ,Materials science ,0211 other engineering and technologies ,Metals and Alloys ,Thermodynamics ,Laminar flow ,02 engineering and technology ,Condensed Matter Physics ,Power law ,Surface tension ,Dendrite (crystal) ,Temperature gradient ,020901 industrial engineering & automation ,Mechanics of Materials ,Free surface ,Heat transfer ,Materials Chemistry ,Fluid dynamics ,021102 mining & metallurgy - Abstract
Single-track laser fusion were simulated using a heat-transfer-solidification-only (HTS) model and its extension with fluid dynamics (HTS_FD) model using a parallel open-source code, which included laminar fluid dynamics, flat-free surface of the molten alloy, heat transfer, phase-change, evaporation, and surface tension phenomena. The results illustrate that the fluid dynamics affects the solidification and ensuing microstructure. For the HTS_FD simulations, thermal gradient, G was found to exhibit a maximum at the extremity of the solidified pool (i.e., at the free surface), while for HTS simulations, G exhibited a maximum around the entire edge of the solidified pool. HTS_FD simulations predicted a wider range of cooling rates than the HTS simulations, exhibited an increased spread in the solidification speed, V variation within the melt-pool with respect to the HTS model results. Primary dendrite arm spacing (PDAS) were evaluated based on power law correlations and marginal stability theory models using the (G, V) from HTS and HTS_FD simulations to quantify the effect of the fluid dynamics on the microstructure. At low-laser powers and low-scan speeds, the PDAS obtained with the fluid dynamics model (HTS_FD) was larger by more than 30 pct with respect to the PDAS calculated with the simple HTS model. A new PDAS correlation, i.e., $$ \lambda_{1} \left[ {\mu {\text{m}}} \right] = 832\;G\left[ {\text{K/m}} \right]^{ - 0.5} V\left[ {\text{m/s}} \right]^{ - 0.25} $$ λ 1 μ m = 832 G K/m - 0.5 V m/s - 0.25 , which uses the (G, V) results from the HTS_FD model was developed and validated against experimental results.
- Published
- 2020
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