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Viscous profiles and numerical methods for shock waves. Proceedings of a workshop, held at North Carolina State University, Raleigh, NC, USA, May 23-25, 1990. (English) Zbl 0742.00086

Philadelphia, PA: SIAM, Society for Industrial and Applied Mathematics. x, 252 p. (1991).

Show indexed articles as search result.

The articles of this volume will be reviewed individually.
Indexed articles:
Bona, Jerry L.; Dougalis, Vassilios A.; Karakashian, Ohannes A.; McKinney, William R., Fully-discrete methods with grid refinement for the generalized Korteweg- de Vries equation, 1-11 [Zbl 0744.76082]
Brio, M.; Temple-Raston, M., Regularizations of the inviscid Burgers equation, 12-20 [Zbl 0744.76028]
Gardner, R. A.; Jones, C. K. R. T., Stability of one-dimensional waves in weak and singular limits, 32-48 [Zbl 0744.76062]
Goodman, Jonathan, Remarks on the stability of viscous shock waves, 66-72 [Zbl 0825.76399]
Hattori, Harumi; Mischaikow, Konstantin, A phase transition problem – a dynamical systems approach, 73-78 [Zbl 0825.35091]
Hoff, David; Serre, Denis, Nonphysical limits of solutions of the Navier-Stokes equations for compressible flow, 79-83 [Zbl 0744.76097]
Menikoff, Ralph; Lackner, Klaus S., Fluid flow in a supersonic peristaltic pump, 115-124 [Zbl 0744.76074]
Schecter, Stephen; Shearer, Michael, Transversality for undercompressive shocks in Riemann problems, 142-154 [Zbl 0752.35035]
Ting, T. C. T.; Wang, Tankin, Growth or decay of shock waves in the generalized Goursat-Riemann problem, 161-174 [Zbl 0744.73018]
Trangenstein, John A., A comparison of two numerical methods for shocks in one-dimensional elastic-plastic solids, 175-208 [Zbl 0744.73041]
Wu, C. C., New theory of MHD shock waves, 209-236 [Zbl 0744.76122]

MSC:

00B25 Proceedings of conferences of miscellaneous specific interest
76-06 Proceedings, conferences, collections, etc. pertaining to fluid mechanics
65-06 Proceedings, conferences, collections, etc. pertaining to numerical analysis
35-06 Proceedings, conferences, collections, etc. pertaining to partial differential equations
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