[1] Bona J. L., Chen M., Saut J.-C.:
Boussinesq equations and other systems for small-amplitude long waves in nonlinear dispersive media. I: Derivation and linear theory. J. Nonlinear Sci. 12 (2002), 283–318
MR 1915939 |
Zbl 1059.35103
[2] Kikuchi N.:
An approach to the construction of Morse flows for variational functionals. In: Nematics – Mathematical and Physical Aspects (J. M. Coron, J. M. Ghidaglia, and F. Hélein, eds.), NATO Adv. Sci. Inst. Ser. C: Math. Phys. Sci. 332 (1991), Kluwer Academic Publishers, Dodrecht – Boston – London, pp. 195–198
MR 1178095 |
Zbl 0850.76043
[3] Nagasawa T., Omata S.:
Discrete Morse semiflows of a functional with free boundary. Adv. Math. Sci. Appl. 2 (1993), 147–187
MR 1239254 |
Zbl 0795.35150
[4] Omata S.:
A numerical method based on the discrete Morse semiflow related to parabolic and hyperbolic equations. Nonlinear Anal. 30 (1997), 2181–2187
MR 1490340
[5] Švadlenka K., Omata S.: Construction of weak solution to hyperbolic problem with volume constraint. Submitted to Nonlinear Anal
[6] Yamazaki T., Omata S., Švadlenka, K., Ohara K.:
Construction of approximate solution to a hyperbolic free boundary problem with volume constraint and its numerical computation. Adv. Math. Sci. Appl. 16 (2006), 57–67
MR 2253225 |
Zbl 1122.35159
[7] Yoshiuchi H., Omata S., Švadlenka, K., Ohara K.:
Numerical solution of film vibration with obstacle. Adv. Math. Sci. Appl. 16 (2006), 33–43
MR 2253223 |
Zbl 1122.35160