Heinrich Franz Friedrich Tietze

Heinrich Franz Friedrich Tietze (August 31, 1880 February 17, 1964) was an Austrian mathematician, famous for the Tietze extension theorem on functions from topological spaces to the real numbers. He also developed the Tietze transformations for group presentations, and was the first to pose the group isomorphism problem. Tietze's graph is also named after him; it describes the boundaries of a subdivision of the Möbius strip into six mutually-adjacent regions, found by Tietze as part of an extension of the four color theorem to non-orientable surfaces.

Heinrich Tietze (right), with Friedrich Hartogs

Education and career

Tietze was the son of Emil Tietze and the grandson of Franz Ritter von Hauer, both of whom were Austrian geologists. He was born in Schleinz, Austria-Hungary, and studied mathematics at the Technische Hochschule in Vienna beginning in 1898. After additional studies in Munich, he returned to Vienna, completing his doctorate in 1904 and his habilitation in 1908.[1]

From 1910 until 1918 Tietze taught mathematics in Brno, and was promoted to ordinary professor in 1913. He served in the Austrian army during World War I, and then returned to Brno, but in 1919 he took a position at the University of Erlangen, and then in 1925 moved again to the University of Munich, where he remained for the rest of his career. One of his doctoral students was Georg Aumann. Tietze retired in 1950, and died in Munich, West Germany.[1]

Awards and honors

Tietze was a fellow of the Bavarian Academy of Sciences and a fellow of the Austrian Academy of Sciences.[1]

Publications

gollark: ~~you can probably check archive.org for previously available stuff~~
gollark: ~~you can't read this secret text~~
gollark: If each only has to report a bit of information about their dragon, you'll get loads of data about what you're studying.
gollark: The best way would probably be just to do massive studies with participation from a bunch of people.
gollark: See? Vague but slightly useful.

References

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