A class of simple exponential B-splines and their application to numerical solution to singular perturbation problems
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computational Mathematics
Link
http://link.springer.com/content/pdf/10.1007/BF01398912.pdf
Reference6 articles.
1. Abrahamsson, L.R., Keller, H.B., Kreiss, H.-O.: Difference approximations for singular perturbations of systems of ordinary differential equations. Numer. Math.22, 367?391 (1974)
2. Berger, A., Solomon, J., Ciment, M.: An analysis of a uniformly accurate difference method for a singular perturbation problem. Math. Comput.37, 79?94 (1981)
3. Berger, A., Solomon, J., Ciment, M., Leventhal, S., Weinberg, B.: Generalized OCI schemes for boundary layer problems. Math. Comput.35, 695?731 (1980)
4. Kellogg, R., Tsan, A.: Analysis of some difference approximations for a singular perturbation problem without turning points. Math. Comput.32, 1025?1039 (1978)
5. Sakai, M., López de Silanes, M.C.: A simple rational spline and its application to monotonic interpolation to monotonic data. Numer. Math.50, 171?182 (1986)
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