Direct solution of ill-posed boundary value problems by radial basis function collocation method

Numerical solution of ill‐posed boundary value problems normally requires iterative procedures. In a typical solution, the ill‐posed problem is first converted to a well‐posed one by assuming the missing boundary values. The new problem is solved by a conventional numerical technique and the solutio...

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Veröffentlicht in:	International journal for numerical methods in engineering Jg. 64; H. 1; S. 45 - 64
Hauptverfasser:	Cheng, A. H.-D., Cabral, J. J. S. P.
Format:	Journal Article
Sprache:	Englisch
Veröffentlicht:	Chichester, UK John Wiley & Sons, Ltd 07.09.2005 Wiley
Schlagworte:	Cauchy problem collocation method Computational techniques Exact sciences and technology Fundamental areas of phenomenology (including applications) ill-posed problem inverse problem Mathematical methods in physics meshless method Physics radial basis function Radial basis function inverse problem Inverse problems Meshless method Boundary-value problems Modelling Ill posed problem Collocation method Iterative methods Optimization ill-posed problem Cauchy problem
ISSN:	0029-5981, 1097-0207
Online-Zugang:	Volltext
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