Approximationstheorie

LITERATUR 181
Uns ist in alten mæren
wunders viel geseit
von Helden lobebæren
von grôzer arebeit
Das Nibelungenlied
Literatur 8
[1] A. G. Aitken. On interpolation by iteration of proportional parts, without the use of differences.
Proc. Edinburgh Math. Soc., 3 (1932), 56–76.
[2] V. G. Amel’kovič. A theorem converse to a theorem of Voronovskaya type. Teor. Funkčiǐ,
Funkcional Anal. i Prilozen, Vyp, 2 (1966), 67–74.
[3] M. Anthony. Discrete Mathematics of Neural Networks. Selected Topics. Monographs on
Discrete Mathematics and Applications. SIAM, 2001.
[4] V. I. Arnol’d. The representation of functions of several variables. Mat. Prosveˇsč,
3 (1958), 41–61.
[5] B. Bajˇsanski and R. Bojanić. A note on approximation by Bernstein polynomials. Bull.
Amer. Math. Soc., 70 (1964), 675–677.
[6] H. Berens and R. DeVore. A characterization of Bernstein polynomials. In E. W. Cheney,
editor, Approximation Theory III, Proc. Conf. Hon. G. G. Lorentz, Austin/Tex., pages 213–
219. Academic Press, 1980.
[7] S. Bernstein. Sur l’ordre de la meilleure approximation des fonctions continues par des
polynomes de degré donné. Memoires couronnés de l’Academie de Belgique, (1912), 78–
85.
[8] S. N. Bernstein. Démonstration du théorème de Weierstrass, fondée su le calcul des probabilitiés.
Commun. Soc. Math. Kharkov, 13 (1912), 1–2.
[9] E. Bishop. A generalization of the Stone–Weierstrass theorem. Pacific J. Math.,
11 (1961), 777–783.
[10] B. Brosowski and F. Deutsch. An elementary proof of the Stone–Weierstrass theorem.
Proc. Amer. Math. Soc., 81 (1981), 89–92.