On a problem of B.A. Karpilovskaja

Authors

  • Costică Mustăţa Tiberiu Popoviciu, Institute of Numerical Analysis, Romanian Academy, Romania
Abstract views: 208

Abstract

Not available.

Downloads

Download data is not yet available.

References

J.P. Aubin, A. Cellina, Differential Inclusions. Set-Valued Maps and Viability Theory, Springer-Verlag, 1984.

O Aramă, D. Ripianu, On the polylocal problem for differential equations with constant coefficients (I), (II) (romanian), Studii şi cercetări ştiinţifice - Acad. R.P.R., Filiala Cluj VIII (1957).

O. Aramă, D. Ripianu, Quelques recherche actuelles concernant l'équation de Ch. de la Vallée-Poussin rélative au problem polylocal dans la théorie des équations différentielles, Mathematica (Cluj), 8 (31) I (1966), pp.19-28.

M.Biernacki, Sur un probléme d'interpolation relatif aux équaitons différentielle linéaires. Ann. de Sociéte Polonaise de Mathematique 20 (1947).

P. Blaga, G. Micula, Polynomial natural spline functions of even degree, Studia Univ."Babeş-Bolyai", Mathematica XXXVIII, 2 (1993), pp.3-40.

Ch. de la Vallee Poussin, Sur l'équation differentielle du second ordre. Détermination d'une integrale par deux valeurs assignées. Extension aux équations d'order n. Journ. Math. Pures et Appl. (9) 8 (1929).

B.E. Karpilovskaja, The convergence of a method of interpolation for differential equations (russian), U.M.N.t. VIII, 3 (1953), pp.111-118.

G. Micula, P. Blaga, M. Micula, On even degree polynomial spline functions with applications to numerical solution of differential equations with retarded argument. Technische Hochschule Darmstadt, Preprint No.1771 (1995), Fachbereich Mathematik.

R. Mustăţa, On p-derivative-interpolating spline functions, Revue d'Anal. Num. et de Th. de l'Approx. XXVI 1-2 (1997), pp.149-163,

C. Mustăţa, A. Mureşan, R. Mustaţă, The approximation by spline functions lf the solution of a singular perturbed bilocal problem, Revue d'anal. Num. et. de Th. de l'Approx. 27 (1998), 2, pp.297-308,

I. Păvăloiu, Introduction in the theory of approximation of the equations solutions, Ed. Dacia, Cluj-Napoca.

S.A. Pruess, Solving Linear Boundary Value Problems by Approximating the Coefficients. Math. of Computation 27 (123) (1973), pp. 551-561, https://doi.org/10.1090/s0025-5718-1973-0371100-1

D. Ripianu, Intervalles d'interpolation pour des équations différentielles linéaires. Mathematica (Cluj) 14 (37 2(1972), pp. 363-368.

D. Ripianu, Sur certaines classes d'équations différentielles interpolatoire dans un intervalle donnée, Revue d'anal. Numer. et de Theor. de l'Approx., 3 (1974), 2, pp. 215-223,

Downloads

Published

1999-08-01

How to Cite

Mustăţa, C. (1999). On a problem of B.A. Karpilovskaja. Rev. Anal. Numér. Théor. Approx., 28(2), 179–189. Retrieved from https://ictp.acad.ro/jnaat/journal/article/view/1999-vol28-no2-art8

Issue

Vol. 28 No. 2 (1999)

Section

Articles

License

Copyright (c) 2015 Journal of Numerical Analysis and Approximation Theory

Creative Commons License

This work is licensed under a Creative Commons Attribution 4.0 International License.

Open Access. This article is distributed under the terms of the Creative Commons Attribution 4.0 International License, which permits unrestricted use, distribution, and reproduction in any medium, provided you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons license, and indicate if changes were made.