Mathematician

Johannes Mollerup

Modern

Johannes Mollerup (3 December 1872 to 27 June 1937) was a Danish mathematician. He studied at the University of Copenhagen and received his doctorate there in 1903; the Dansk Biografisk Leksikon records that he took his master's degree in mathematics in 1896 and that his doctoral thesis was a study of the axioms of plane geometry. The same dictionary notes that he became a docent in mathematics at the university in 1915, that his papers are scattered through journals and the proceedings of the Royal Danish Academy of Sciences and Letters, that he contributed to Pascal's Repertorium der höheren Mathematik, and that he wrote a textbook of mathematical analysis together with Harald Bohr. He is remembered chiefly for the Bohr-Mollerup theorem, which he developed with Harald Bohr and which gives an easy characterization of the gamma function.

Facts
Biography
Gender
Male 1
Birth Year
1872 1
Connections

In Branch

Source Dansk Biografisk Leksikon: L.C. Mollerup (Dansk Biografisk Leksikon)
Source Dansk Biografisk Leksikon: L.C. Mollerup (Dansk Biografisk Leksikon)

Principal Result

Source Johannes Mollerup (Wikipedia)
Source Johannes Mollerup (Wikipedia)
In the Other Atlases

Nationality

Also in Geography Atlas: the nationality of this subject.

Source Johannes Mollerup (Wikipedia)Lead, nationality
Quote, Lead, nationality
was a Danish mathematician
Sources
1. Dansk Biografisk Leksikon: L.C. Mollerup (Dansk Biografisk Leksikon)
Dansk Biografisk Leksikon
  • Entry text on the nephew, birth date
    3.12.1872
  • Entry text on the nephew, career
    Han blev 1915 docent i matematik ved universitetet
  • In Branch: Geometry, Entry text on the nephew, thesis
    Studier over den plane Geometris Axiomer
  • In Branch: Analysis, Entry text on the nephew, textbook
    matematisk analyse
View the Source
Johannes Mollerup (Wikipedia)
  • Lead, nationality
    was a Danish mathematician
  • Principal Result: Bohr-Mollerup Theorem, Lead
    he developed the Bohr-Mollerup theorem
  • Principal Result: Gamma Function, Lead, gamma function
    easy characterization of the gamma function
View the Source

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