Quantitative theorems on approximation by Bernstein-Stancu operators

Calcolo

Volumn 21, Issue 4, 1984, Pages 317-335

  Gonska, H H ^a   Meier, J ^b  

^a DREXEL UNIVERSITY   (United States)

^b UNIVERSITY OF DUISBURG ESSEN   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 51249179855     PISSN: 00080624     EISSN: 11265434     Source Type: Journal    
DOI: 10.1007/BF02576170     Document Type: Article

References (35)

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3. Démonstration du théorème de Weierstrass, fondée sur le calcul des probabilités
4. On approximation of continuously differentiable functions by positive linear operators
5. A bibliography on approximation of functions by Bernstein type operators
6. On the order of approximation by polynomials of Bernstein (Chinese)
7. Sui resti di alcune formule lineari di approssimazione
8. Sulle derivate dei polinomi di Stancu
9. Una generalizzazione dell'operatore di Stancu
10. On approximation by linear positive operators
11. Operatoren von Bernsteinschen Typ
12. Verallgemeinerungen der Bernstein—und Lagrangepolynome. Bemerkungen zu einer Klasse linearer Polynom-Operatoren von D. D. Stancu
13. The degree of convergence of linear positive operators
14. On some linear positive operators
15. On some research in linear positive operators in approximation theory
16. Über die Schureschen linearen positiven Operatoren, I, II
17. Über eine Verallgemeinerung zweier Sätze von G. G. Lorentz
18. Determination of the exact degree of local approximation by some linear positive operators involving the modulus of continuity of the p-th derivative
19. Approximation of functions by a new class of linear polynomial operators
20. On a new linear polynomial operator
21. Use of probabilistic methods in the theory of uniform approximation of continuous functions
22. Asupra unei generalizâri a polinoamelor lui Bernstein
23. Approximation properties of a class of linear positive operators
24. On the remainder of approximation of functions by means of a parameter-dependant linear polynomial operator
25. Folosirea interpolârii liniare pentru unei clase de polinoame Bernstein
26. Mathematical expectation of continuous functions of random variables. Smoothness and variance