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Charles Loewner

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Charles Loewner (1893-1968), known as Karel Lowner in Czech and Karl Lowner in German, was an American mathematician. Born into a Jewish family in Lany, about thirty kilometres from Prague, he received his doctorate from the University of Prague in 1917 under Georg Pick. His best known technique, the Loewner differential equation, grew out of his proof of the first highly nontrivial case of the Bieberbach conjecture, the third coefficient, and was used in Louis de Branges's final solution in 1985. In 1949 he proved Loewner's torus inequality on the systole of metrics on the two-torus. He taught in Berlin and Prague before leaving for the United States, where he taught at Louisville, Brown, Syracuse and finally Stanford. His students include Lipman Bers, Roger Horn, Adriano Garsia and P. M. Pu.

Facts
Biography
Gender
Male 1
Birth Year
1893 1
Connections

Mentored

Source Adriano Garsia (Wikipedia)
Source Charles Loewner (Wikipedia)

Mentored By

Source Charles Loewner (Wikipedia)
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Nationality

Also in Geography Atlas: the nationality of this subject.

Source Charles Loewner (Wikipedia)Lead, nationality
Quote, Lead, nationality
was an American mathematician
Sources
1. Charles Loewner (Wikipedia)
  • Lead, birth date
    Charles Loewner (29 May 1893-8 January 1968)
  • Early life, pronoun
    where his father Sigmund Löwner was a store owner
  • Lead, nationality
    was an American mathematician
  • Mentored: Roger Horn, Early life and career, students
    His students include Lipman Bers, Roger Horn, Adriano Garsia, and P. M. Pu.
  • Mentored By: Georg Alexander Pick, Early life and career, doctorate
    Loewner received his Ph.D. from the University of Prague in 1917 under supervision of Georg Pick.
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Adriano Garsia (Wikipedia)
Mentored: Adriano Garsia, Lead
Quote, Mentored: Adriano Garsia, Lead
He was a student of Charles Loewner
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