Free Access
Volume 28, Number 4, 1994
Page(s) 399 - 417
Published online 31 January 2017
  1. G. AGUILAR, F. LISBONA, Singular Perturbation analysis of the coupling of elliptic and hyperbolic differential equations, Equadiff 91. International Conference on Differential Equations, Edited by C. Perelló, C. Simó and J. Solá Morales, World Scientific, Singapore, New Jersey, London, Hong Kong, 253-257. [MR: 1242246] [Zbl: 0938.35510]
  2. C. BARDOS, A Y. LEROUX, J. C. NEDÉLEC, 1979, First order quasilinear equations with boundary conditions, Comm In Part Diff Equations, 4 (9) 1017-1034. [MR: 542510] [Zbl: 0418.35024]
  3. F. GASTALDI, A. QUARTERONI, 1989, On the coupling of hyperbolic and parabolic Systems analytical and numerical approach, Appl. Numer. Math., 6, 3-31. [MR: 1045016] [Zbl: 0686.65084]
  4. F. GASTALDI, A. QUARTERONI, G SACCHI LANDRIANI, 1990, On the coupling of two dimensional hyperbolic and elliptic equations analytical and numerical approach, Domain decomposition methods for partial differential equations, III, SIAM, Philaderphia, 22-63 [MR: 1064336] [Zbl: 0709.65092]
  5. J. LORENZ, 1981, Nonlinear boundary value problems with turning points and properties of difference schemes, Lecture Notes in Math, 942, 150-169. [MR: 679352] [Zbl: 0487.34067]
  6. J. LORENZ, 1984, Analysis of difference schemes for a stationary shock problem, SIAM, J. Numer. Anal., 21, 1038-1052. [MR: 765505] [Zbl: 0574.65103]
  7. J. SCHRODER, 1980, Operator Inequalities, Academic Press, New York, London, Toronto, Sydney and San Francisco, 1980. [Zbl: 0455.65039] [MR: 578001]

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