The convergence of shooting methods for singular boundary value problems
0101 mathematics
01 natural sciences
DOI:
10.1090/s0025-5718-01-01407-7
Publication Date:
2002-11-01T14:59:50Z
AUTHORS (2)
ABSTRACT
We investigate the convergence properties of single and multiple shooting when applied to singular boundary value problems. Particular attention is paid to the well-posedness of the process. It is shown that boundary value problems can be solved efficiently when a high order integrator for the associated singular initial value problems is available. Moreover, convergence results for a perturbed Newton iteration are discussed.
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