Otto Hölder (Turkish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Otto Hölder" in Turkish language version.

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Elbert, Árpád; Garay, Barnabás M. (2006), "Differential equations: Hungary, the extended first half of the 20th century", Horváth, János (Ed.), A Panorama of Hungarian Mathematics in the Twentieth Century, I, Bolyai Soc. Math. Stud., 14, Springer, Berlin, ss. 245-294, doi:10.1007/978-3-540-30721-1_9, MR 2547513 ; see p. 248
Maligranda, Lech (1998), "Why Hölder's inequality should be called Rogers' inequality", Mathematical Inequalities & Applications, 1 (1), ss. 69-83, doi:10.7153/mia-01-05, MR 1492911
Guessab, A.; Schmeisser, G. (2013), "Necessary and sufficient conditions for the validity of Jensen's inequality", Archiv der Mathematik, 100 (6), ss. 561-570, doi:10.1007/s00013-013-0522-3, MR 3069109, under the additional assumption that $\varphi ''$ exists, this inequality was already obtained by Hölder in 1889

Elbert, Árpád; Garay, Barnabás M. (2006), "Differential equations: Hungary, the extended first half of the 20th century", Horváth, János (Ed.), A Panorama of Hungarian Mathematics in the Twentieth Century, I, Bolyai Soc. Math. Stud., 14, Springer, Berlin, ss. 245-294, doi:10.1007/978-3-540-30721-1_9, MR 2547513 ; see p. 248
Maligranda, Lech (1998), "Why Hölder's inequality should be called Rogers' inequality", Mathematical Inequalities & Applications, 1 (1), ss. 69-83, doi:10.7153/mia-01-05, MR 1492911
Guessab, A.; Schmeisser, G. (2013), "Necessary and sufficient conditions for the validity of Jensen's inequality", Archiv der Mathematik, 100 (6), ss. 561-570, doi:10.1007/s00013-013-0522-3, MR 3069109, under the additional assumption that $\varphi ''$ exists, this inequality was already obtained by Hölder in 1889

Elbert, Árpád; Garay, Barnabás M. (2006), "Differential equations: Hungary, the extended first half of the 20th century", Horváth, János (Ed.), A Panorama of Hungarian Mathematics in the Twentieth Century, I, Bolyai Soc. Math. Stud., 14, Springer, Berlin, ss. 245-294, doi:10.1007/978-3-540-30721-1_9, MR 2547513 ; see p. 248