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Alfréd Haar (Hungarian: Haar Alfréd; 11 October 1885, Budapest – 16 March 1933, Szeged) was a Hungarian mathematician. In 1904 he began to study at the University of Göttingen. His doctorate was supervised by David Hilbert. The Haar measure, Haar wavelet, and Haar transform are named in his honor.
Alfréd Haar. Apariencia. ocultar. Alfréd Haar ( Budapest, 11 de octubre de 1885 - Szeged, 16 de marzo de 1933) fue un matemático húngaro de origen judío. 1 . Semblanza. Haar comenzó a estudiar en 1904 en la Universidad de Gotinga. Su doctorado fue supervisado por David Hilbert.
16 March 1933. Szeged, Hungary. Summary. Alfréd Haar was a Hungarian mathematician who is best remembered for his work on analysis on groups, introducing a measure on groups, now called the Haar measure. View two larger pictures. Biography. Alfréd Haar's parents were Emma Fuchs and Ignatz Haar.
DE CERO A ÁLEF: MATEMÁTICAS Y JUDAÍSMO, CON AMELIA MUÑOZ GARCÍA – Alfréd Haar (1885-1933) fue un matemático húngaro judío que destacó por sus contribuciones en álgebra y análisis. Específicamente, realizó numerosas contribuciones en cálculo de variaciones, generalizando el lema de Du Bois-Reynolds en el llamado Lema de Haar ...
Hace 3 días · Overview. Alfréd Haar. (1885—1933) Quick Reference. (1885–1933; b. Budapest, Hungary; d. Szeged, Hungary) Hungarian mathematician. Haar obtained his PhD in mathematics from U Göttingen in 1909. In 1912 he returned to Hungary and after the First World War he founded the Mathematical Centre at Szeged U.
Alfréd Haar. Born: 11 Oct 1885 in Budapest, Hungary Died: 16 March 1933 in Szeged, Hungary. Haar worked in analysis studying orthogonal systems of functions, partial differential equations, Chebyshev approximations and linear inequalities. In 1903, in his final year in school, Haar won first prize in the Eötvös contest in mathematics.
The Haar sequence was proposed in 1909 by Alfréd Haar. [1] . Haar used these functions to give an example of an orthonormal system for the space of square-integrable functions on the unit interval [0, 1]. The study of wavelets, and even the term "wavelet", did not come until much later.
