2019
DOI: 10.1016/j.commatsci.2019.109196
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Influence of melt convection on the morphological evolution of seaweed structures: Insights from phase-field simulations

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Cited by 6 publications
(3 citation statements)
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“…With increasing solid-liquid interfacial energy contribution, i.e., for decreasing R 0 , and as shown via Figure 4, we also notice that a shallow groove shape promotes the constrained growth of humps such that the instability height decreases as a function of simulation time. This behavior qualitatively agrees with previous experimental and phase-field studies [7,31], where the role of a grain boundary groove on the initiation of morphological instabilities during alloy solidification was discussed in detail. Furthermore, the stability analysis by Coriell et al [32] also provided a theoretical background.…”
Section: Effect Of Groove Shapesupporting
confidence: 90%
“…With increasing solid-liquid interfacial energy contribution, i.e., for decreasing R 0 , and as shown via Figure 4, we also notice that a shallow groove shape promotes the constrained growth of humps such that the instability height decreases as a function of simulation time. This behavior qualitatively agrees with previous experimental and phase-field studies [7,31], where the role of a grain boundary groove on the initiation of morphological instabilities during alloy solidification was discussed in detail. Furthermore, the stability analysis by Coriell et al [32] also provided a theoretical background.…”
Section: Effect Of Groove Shapesupporting
confidence: 90%
“…There is a broad field of applications for coupling the phase‐field with a concentration field. Previously, this coupling has been applied, for example, to corrosion of steels (e.g., Mai et al., 2016), solidification of alloys (e.g., Steinmetz et al., 2018) including advective effects (e.g., Laxmipathy et al., 2019), polymer solutions (e.g., H. Zhang et al., 2021), charging of battery systems (e.g., Daubner et al., 2022), hydrogen fuel cells (e.g., Hoffrogge et al., 2021), and martensitic phase transformation (e.g., Schoof et al., 2019), just to name a few.…”
Section: Introductionmentioning
confidence: 99%
“…Even though the phase-field modeling of crystal growth has been applied in previous studies to various subsurface systems and a reconstruction of natural microstructures was possible, an extension to supersaturation dependent crystal growth in multi-grain environments including crystallographic anisotropies and allowing the depiction of temporal and spatial variations of crystallization velocities has not been presented so far. This work aims to extend previous phase-field modeling studies (Ankit et al, 2015;Laxmipathy et al, 2019;Prajapati, Abad Gonzalez, et al, 2020;Späth et al, 2021) with the incorporation of advective and diffusive mass transport by solving concentration and fluid flow equations. This modeling approach enables a quantitative description of the crystal growth process of potash alum in an advective fluid and opens the door for future works in the direction of crystal growth processes in fractured rock and in upscaling the results to the reservoir scale.…”
mentioning
confidence: 99%