zbMATH — the first resource for mathematics

Numerical boundary conditions and computational modes. (English) Zbl 0272.76010

76B15 Water waves, gravity waves; dispersion and scattering, nonlinear interaction
39A05 General theory of difference equations
Full Text: DOI
[1] Chen, J.H., Finite difference methods and the leading edge problem, ()
[2] Platzman, G.W., The lattice structure of the finite-difference primitive and vorticity equations, Mon. wea. rev., 86, 8, 285-292, (1958)
[3] Nitta, T., The outflow boundary condition in numerical time integration of advective equations, J. met. soc. Japan, 40, 1, 13-24, (1962)
[4] Shapiro, M.A.; O’Brien, J.J., Boundary conditions for fine-mesh limited-area forecasts, J. appl. mat., 9, 345-349, (1970)
[5] Matsuno, T., Numerical integrations of the primitive equations by a simulated backward difference method, J. met. soc. Japan, ser., 2, 44, 76-84, (1966)
[6] Hill, G.E., Grid telescoping in numerical weather prediction, J. appl. meteor., 7, 29-38, (1968)
[7] {\scJ. H. Chen and K. Miyakoda}, to be published.
[8] Matsuno, T., False reflection of waves at the boundary due to the use of finite differences, J. met. soc. Japan, 44, 145-157, (1966)
This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.