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Einige Eigenschaften schwacher Tschebyscheff-Systeme. (German) Zbl 0427.41020


MSC:

41A65 Abstract approximation theory (approximation in normed linear spaces and other abstract spaces)
41A30 Approximation by other special function classes
41A50 Best approximation, Chebyshev systems
Full Text: DOI

References:

[1] Cheney, E. W., Introduction to Approximation Theory (1966), McGraw-Hill: McGraw-Hill New York · Zbl 0161.25202
[2] Haar, A., Die Minkowskische Geometrie und die Annäherung an stetige Funktionen, Math. Ann., 78, 294-311 (1918) · JFM 46.0418.01
[3] Jones, R. C.; Karlovitz, L. A., Equioscillation under nonuniqueness in the approximation of continuous functions, J. Approximation Theory, 3, 138-145 (1970) · Zbl 0199.11701
[4] Karlin, S.; Studden, W. J., Tchebycheff Systems: With Applications in Analysis and Statistics (1966), Wiley: Wiley New York · Zbl 0153.38902
[5] Schönhage, A., Approximationstheorie (1971), W. de Gruyter: W. de Gruyter Berlin · Zbl 0212.41501
[6] Sommer, M.; Strauss, H., Eigenschaften von schwach Tschebyscheffschen Räumen, Institutsbericht Nr. 29 des Instituts für Angewandte Mathematik der Universität Erlangen (1976), März · Zbl 0374.41015
[7] Stockenberg, B., Zur Struktur von Čebyšev- und schwachen Čebyšev-Räumen, Dissertation (1976), Duisburg
[8] Zielke, R., On Transforming a Tchebyshev-system into a Markov-system, J. Approximation Theory, 9, 357-366 (1973) · Zbl 0273.41023
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