Samenvatting
An overview is given of several concepts that are useful when dealing with numerical BVP. In particular a generalisation of the well-conditioning concept for nonlinear problems is considered. This is done to be able to investigate a class of second order scalar nonlinear problems. A detailed study of the solution structure is made for this class. The results are applied to two specific problems (Korteweg-de Vries and Burgers) and a way is indicated to stabilize these (ill-posed) BVP.
Originele taal-2 | Engels |
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Pagina's (van-tot) | 538-554 |
Tijdschrift | Applied Mathematics and Computation |
Volume | 31 |
DOI's | |
Status | Gepubliceerd - 1989 |