Crystalline curvature flow of a graph in a variational setting
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[1] I. Ekeland,et al. Convex analysis and variational problems , 1976 .
[2] H. Weinert. Ekeland, I. / Temam, R., Convex Analysis and Variational Problems. Amsterdam‐Oxford. North‐Holland Publ. Company. 1976. IX, 402 S., Dfl. 85.00. US $ 29.50 (SMAA 1) , 1979 .
[3] P. Lions,et al. Splitting Algorithms for the Sum of Two Nonlinear Operators , 1979 .
[4] Yun-Gang Chen,et al. Uniqueness and existence of viscosity solutions of generalized mean curvature flow equations , 1989 .
[5] Sigurd B. Angenent,et al. Multiphase thermomechanics with interfacial structure 2. Evolution of an isothermal interface , 1989 .
[6] L. Evans,et al. Motion of level sets by mean curvature. II , 1992 .
[7] Yoshikazu Giga,et al. Motion of a graph by nonsmooth weighted curvature , 1992 .
[8] J. Taylor,et al. II—mean curvature and weighted mean curvature , 1992 .
[9] F. Almgren,et al. Curvature-driven flows: a variational approach , 1993 .
[10] M. Gurtin. Thermomechanics of Evolving Phase Boundaries in the Plane , 1993 .
[11] R. Kohn,et al. Convergence of a crystalline algorithm for the heat equation in one dimension and for the motion of a graph by weighted curvature , 2014, 1407.5942.
[12] John W. Cahn,et al. Linking anisotropic sharp and diffuse surface motion laws via gradient flows , 1994 .
[13] Jean E. Taylor,et al. Modeling crystal growth in a diffusion field using fully faceted interfaces , 1994 .
[14] P. Souganidis,et al. Anisotropic Motion of an Interface Relaxed by the Formation of Infinitesimal Wrinkles , 1995 .