论文信息 - Computation of sharp phase boundaries by spreading: the planar and spherically symmetric cases - 字舞流文

Computation of sharp phase boundaries by spreading: the planar and spherically symmetric cases

G. Caginalp | E. Socolovsky

[1] B. Chalmers. Principles of Solidification , 1964 .

[2] Robert D. Skeel,et al. Blended Linear Multistep Methods , 1977, TOMS.

[3] Richard F. Sincovec,et al. Algorithm 540: PDECOL, General Collocation Software for Partial Differential Equations [D3] , 1979, TOMS.

[4] Jeffrey Smith. Shape instabilities and pattern formation in solidification: A new method for numerical solution of the moving boundary problem , 1981 .

[5] G. Caginalp. An analysis of a phase field model of a free boundary , 1986 .

[6] E. Socolovsky,et al. Difference schemes for degenerate parabolic equations , 1986 .

[7] Gunduz Caginalp,et al. A Numerical Analysis of an Anisotropic Phase Field Model , 1987 .

[8] Numerical simulations of nonlinear phase transitions—I. The isotropic case , 1988 .

[9] G. Caginalp,et al. Efficient computation of a sharp interface by spreading via phase field methods , 1989 .

[10] G. Caginalp,et al. Stefan and Hele-Shaw type models as asymptotic limits of the phase-field equations. , 1989, Physical review. A, General physics.

[11] Qiang Zhang,et al. Front Tracking and The Interaction of Nonlinear Hyperbolic Waves , 1989 .