2017
DOI: 10.1016/j.actamat.2017.02.033
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Interfacial free energy and stiffness of aluminum during rapid solidification

Abstract: Using molecular dynamics simulations and the capillary fluctuation method, we have calculated the anisotropic crystal-melt interfacial free energy and stiffness of aluminum in a rapid solidification system where a temperature gradient is applied to enforce thermal non-equilibrium. To calculate these material properties, the standard capillary fluctuation method typically used for systems in equilibrium has been modified to incorporate a second-order Taylor expansion of the interfacial free energy term. The res… Show more

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Cited by 20 publications
(14 citation statements)
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References 32 publications
(48 reference statements)
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“…The capillary fluctuation method with a modified term is employed to estimate the solid-liquid interfacial energy under temperature gradient. According to Brown and coworkers, 29) the interface stiffness can be estimated from the amplitude of the fluctuation of the solid-liquid interface under temperature gradient on the basis of the following equation, where S is the solid-liquid interfacial stiffness, A(k) is the Fourier amplitude of the interface height profile, k is the wave number, k B is Boltzmann's constant and T eq is the equilibrium temperature at which the solid-liquid interface does not move (i.e., melting point for pure metals and equilibrium temperature for alloys). b and W are the thickness and length of the interface, respectively.…”
Section: Resultsmentioning
confidence: 99%
See 3 more Smart Citations
“…The capillary fluctuation method with a modified term is employed to estimate the solid-liquid interfacial energy under temperature gradient. According to Brown and coworkers, 29) the interface stiffness can be estimated from the amplitude of the fluctuation of the solid-liquid interface under temperature gradient on the basis of the following equation, where S is the solid-liquid interfacial stiffness, A(k) is the Fourier amplitude of the interface height profile, k is the wave number, k B is Boltzmann's constant and T eq is the equilibrium temperature at which the solid-liquid interface does not move (i.e., melting point for pure metals and equilibrium temperature for alloys). b and W are the thickness and length of the interface, respectively.…”
Section: Resultsmentioning
confidence: 99%
“…The brackets represent averages over the number of sampling times. a is additional contributions to the fluctuation spectrum that are independent of stiffness for a stationary solid-liquid interface under temperature gradient, 29) which is derived from Karma's theory on fluctuations in solidification. 38) G is the temperature gradient, γ G0 is the solid-liquid interfacial energy at no temperature gradient (i.e., G = 0), and L is the latent heat at the equilibrium temperature.…”
Section: Resultsmentioning
confidence: 99%
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“…MD Simulations can help to estimate the parameters that characterize a solid-liquid interface in AM regime. Recently, MD simulations were performed on a stable aluminum solid-liquid interface under rapid solidification conditions and it was found that the interfacial free energy increased by a factor of 1.25 as the temperature gradient increased by a factor of 3, while the interface anisotropy parameter remained independent of the solidification conditions [40]. The interfacial properties of multicomponent alloys under non-equilibrium conditions need to be calculated in MD for use in the phase-field model.…”
Section: Nanoscale: Molecular Dynamicsmentioning
confidence: 99%