References
P.B. Bailey, W.N. Everitt, and A. Zettl, Algorithm 810: The SLEIGN2
Sturm-Liouville code, ACM T Math Software 27: (2) Jun
2001 143--192.
Y. Chen, D.A.A. Ohlberg, G. Medeiros-Ribeiro, Y.A. Chang, and R.S.
Williams, Self-assembled growth of epitaxial erbium disilicide nanowires of silicon(001), App. Phys.
Lett., Vol. 76, No. 26 (2000), 4004--4006.
M.G. Forest and Q. Wang, Anisotropic microstructure-induced
reduction of the Rayleigh instability for liquid crystalline polymers, Phys. Lett. A, 245 (1998)
518--526.
J.W. Cahn, Stability of rods with anisotropic surface free energy,
Scripta Metall. 13 (1979) 1069-1071.
F. Kassubek, C.A. Stafford, H. Grabert, and R.E. Goldstein, Quantum
suppression of the Rayleigh instability in nanowires, Nonlinearity 14 (2001) 167--177.
P. Kurowski, S. de Cheveigne, G. Faivre, and C. Guthmann, Cusp instability
in cellular growth, J. Phys. (Paris) 50 (1989) 3007-3019.
Y. Kondo and K. Takayanagi, Gold nanobridge stabilized by surface
structure, Phys. Rev. Lett. 79 (1997) 3455-3458.
B. Majumdar and K. Chattopadhyay, The Rayleigh Instability and
the Origin of Rows of Droplets in the Monotectic Microstructure of Zinc-Bismuth Alloys, Met.
Mat. Trans. A, Vol 27A, July (1996) 2053--2057.
M.S. McCallum, P.W. Voorhees, M.J. Miksis, S.H. Davis, and H. Wong,
Capillary instabilities in solid thin films: Lines, J. Appl. Phys. 79 (1996) 7604-7611.
G.B. McFadden, S.R. Coriell, and R.F. Sekerka, Effect of surface
tension anisotropy on cellular morphologies, J. Crystal Growth 91 (1988) 180--198.
G.B. McFadden, S.R. Coriell, and B.T. Murray, The Rayleigh instability
for a cylindrical crystal-melt interface, in Variational and Free Boundary Problems, (ed. A. Friedman and J. Spruck), Vol. 53 (1993) pp.
159-169.