Three-dimensional numerical simulations of a phase-field model for anisotropic interfacial energy

참고문헌 (15)

1. Burton, "The growth of crystals and the equilibriumstructure of their surfaces" (1951)
2. Cahn, "Fre energy of a nonuniform system" (1958)
3. J. Eggleston, "A phase-eld model for highlyanisotropic interfacial energy", 150, pp.91~103 (2001)
4. D.J. Eyre, "An unconditionally stable one-step scheme for gradient systems" (1997), University of Utah, Salt Lake City
5. Homan, "A vector thermodynamics for anisotropic surfaces Fundamentals and application to plane surface junctions" (1972)
6. J. S. Kim, "A continuous surface tension force formulation for diuse-interface models", 204, pp.784~804 (2005)
7. J. S. Kim, "A hybrid method for higher-order nonlinear diusion equations", 20(1), pp.179~193 (2005)
8. B. P. Vollmayr-Lee, "Fast and accurate coarsening simulation withan unconditionally stable time step", 68, pp.1~13 (2003)
9. Mullins, "Proof that the two dimensional shape of minimum surface fre energyis convex" (1962)
10. M. Siegel, "Evolution of material voids for highlyanisotropic surface energy", 52, pp.1319~1353 (2004)
11. T. Takaki, "Two-dimensional phase-eld simulation of self-assembled quantum dot formation", 287, pp.495~499 (2006)
12. U. Trottenberg, "MULTIGRID" (2001), Academic Press
13. A, "Phase-eld model for isothermalphase transitions in binary alloys" (1992)
14. Wang, "Kinetics of strain-induced morphologicaltransformation in cubic alloys with a miscibility gap" (1993)
15. A, "On the notion of a -vector and a stress tensor"