journal article
Jan 01, 1968
Convergence of approximate methods for the solution of differential equations in Banach space
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References
3
[1]
T. Wazewski, Sur une Extension du Procédé de J. Jungermann pour Établir la Convergence des Approximations Successives au Cas des Équations Différentielles Ordinaires, Bull. de l'Académie Polonaise des Sciences, Série des Sci. Math. Astr. et Phys.,8, No. 1, 43–46 (1960).
[2]
A. V. Kibenko, M. A. Krasnosel'skii, and Ya. D. Mamedov, One-Sided Estimates in Existence Conditions of Solutions of Differential Equations in I unctional Spaces. Uch. Zapiski Azerbaidzh. Ges. Un-ta, Seriya Fiz. Maten. Nauk, No. 3, 13–19 (1961).
[3]
M. A. Krasnosel'skii and Ya. D. Mamedov, A Remark on the Application of Differential and Integral Inequalities to Questions of the Validity of the Cauchy Problem for Ordinary Differential Equations in Banach Spaces, Nauchn. Dokl. Vyesh. Shkoly, Seriya Fiz. Matem. Nauk No. 2, 32–37 (1959).
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Details
- Published
- Jan 01, 1968
- Vol/Issue
- 9(1)
- Pages
- 97-102
- License
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Cite This Article
G. M. Novruzov (1968). Convergence of approximate methods for the solution of differential equations in Banach space. Siberian Mathematical Journal, 9(1), 97-102. https://doi.org/10.1007/bf02196660
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