2019
DOI: 10.1016/j.actamat.2018.10.021
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Phase-field simulation of solid state sintering

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Cited by 77 publications
(35 citation statements)
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“…The local phase fractions of the phases are represented by the N order parameters /â, which are stored in the vector /. Similar to the works [20,31,32], the phases a; b; . .…”
Section: Phase-field Modelmentioning
confidence: 99%
“…The local phase fractions of the phases are represented by the N order parameters /â, which are stored in the vector /. Similar to the works [20,31,32], the phases a; b; . .…”
Section: Phase-field Modelmentioning
confidence: 99%
“…Chakraborty et al [74] studied the phenomenon of surface diffusion and electromigration-induced grain boundary grooving in the grand-potential framework and used an obstacle-type potential. Within a similar approach, Hötzer et al [75] studied the sintering of particles with surface diffusion as one of the primary mass transport mechanisms, as well as concurrent grain growth. To restrict diffusion along the interfaces, all aforementioned works have considered a scalar mobility function.…”
Section: Coupled Second-order Conservative and Nonconservative Equationsmentioning
confidence: 99%
“…Moreover, it should be mentioned that the ability to recover the sharp interface solution is not discussed in works where surface and grain-boundary diffusion are introduced [74,75,96]. This is the starting point for the extension presented in the following section.…”
Section: A Grand-potential Modelmentioning
confidence: 99%
“…The simulation framework is based on the phase-field method [15] and contains multi-physical coupling to fields such as temperature, concentration or stresses to include their effect on microstructure evolution. The solver contains modules for diffuse interface approaches (Allen-Cahn, Cahn-Hilliard) [15], grain growth [16][17][18], grain coarsening [19,20], sintering [21,22], solidification [23,24], mass and heat transport, fluid flow (Lattice-Boltzmann, Navier-Stokes) [25], mechanical deformation (elasticity, plasticity) [26][27][28], magnetism [29], electrochemistry [30] and wetting [31,32]. The equations are discretized in space with a finite difference scheme and in time with different time integration methods such as explicit Euler schemes and implicit Euler via conjugated gradient methods [22,33].…”
Section: The Pace3d Frameworkmentioning
confidence: 99%