Edmund Landau

Edmund Georg Hermann Landau (14 February 1877 – 19 February 1938) was a German mathematician who worked in the fields of number theory and complex analysis.

Edmund Landau
Born
Edmund Georg Hermann Landau

(1877-02-14)14 February 1877
Died19 February 1938(1938-02-19) (aged 61)
Berlin, Germany
NationalityGerman
Alma materUniversity of Berlin
Known forDistribution of prime numbers
Landau prime ideal theorem
Spouse(s)Marianne Ehrlich
Scientific career
FieldsNumber theory
Complex analysis
InstitutionsUniversity of Berlin
University of Göttingen
Hebrew University of Jerusalem
Doctoral advisorGeorg Frobenius
Lazarus Fuchs
Doctoral studentsBinyamin Amirà
Paul Bernays
Harald Bohr
Gustav Doetsch
Hans Heilbronn
Grete Hermann
Dunham Jackson
Erich Kamke
Aubrey Kempner
Alexander Ostrowski
Carl Ludwig Siegel
Arnold Walfisz
Vojtěch Jarník

Biography

Edmund Landau was born to a Jewish family in Berlin. His father was Leopold Landau, a gynecologist and his mother was Johanna Jacoby. Landau studied mathematics at the University of Berlin, receiving his doctorate in 1899 and his habilitation (the post-doctoral qualification required to teach in German universities) in 1901. His doctoral thesis was 14 pages long.

In 1895, his paper on scoring chess tournaments is the earliest use of eigenvector centrality.[1][2]

Landau taught at the University of Berlin from 1899 to 1909, after which he held a chair at the University of Göttingen. He married Marianne Ehrlich, the daughter of the Nobel Prize-winning biologist Paul Ehrlich, in 1905.

At the 1912 International Congress of Mathematicians Landau listed four problems in number theory about primes that he said were particularly hard using current mathematical methods. They remain unsolved to this day and are now known as Landau's problems.

During the 1920s, Landau was instrumental in establishing the Mathematics Institute at the nascent Hebrew University of Jerusalem. Intent on eventually settling in Jerusalem, he taught himself Hebrew and delivered a lecture entitled Solved and unsolved problems in elementary number theory in Hebrew on 2 April 1925 during the University's groundbreaking ceremonies. He negotiated with the University's president, Judah Magnes, regarding a position at the University and the building that was to house the Mathematics Institute.

Landau and his family emigrated to Mandatory Palestine in 1927 and he began teaching at the Hebrew University. The family had difficulty adjusting to the primitive living standards then available in Jerusalem. In addition, Landau became a pawn in a struggle for control of the University between Magnes and Chaim Weizmann and Albert Einstein. Magnes suggested that Landau be appointed Rector of the University, but Einstein and Weizmann supported Selig Brodetsky. Landau was disgusted by the dispute and decided to return to Göttingen, remaining there until he was forced out by the Nazi regime after the Machtergreifung in 1933. Thereafter, he lectured only outside Germany. He moved to Berlin in 1934, where he died in early 1938 of natural causes.

In 1903, Landau gave a much simpler proof than was then known of the prime number theorem and later presented the first systematic treatment of analytic number theory in the Handbuch der Lehre von der Verteilung der Primzahlen (the "Handbuch").[3] He also made important contributions to complex analysis.

G. H. Hardy wrote that no one was ever more passionately devoted to mathematics than Landau.

Translated works

  • Foundations of Analysis, Chelsea Pub Co. ISBN 0-8218-2693-X.
  • Differential and Integral Calculus, American Mathematical Society. ISBN 0-8218-2830-4.
  • Elementary Number Theory, American Mathematical Society. ISBN 0-8218-2004-4.

See also

References

  1. Endmund Landau (1895). "Zur relativen Wertbemessung der Turnierresultate". Deutsches Wochenschach (11): 366–369. doi:10.1007/978-1-4615-4819-5_23.
  2. Holme, Peter (15 April 2019). "Firsts in network science". Retrieved 17 April 2019.
  3. Gronwall, T. H. (1914). "Review: Handbuch der Lehre von der Verteilung der Primzahlen". Bull. Amer. Math. Soc. 20 (7): 368–376. doi:10.1090/s0002-9904-1914-02502-9.

Further reading

This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.