23S rRNA (uracil747-C5)-methyltransferase

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Horst Schubert (11 June 1919 in Chemnitz) is a German mathematician.

Schubert studied mathematics and physics at the Universities of Frankfurt am Main, Zürich and Heidelberg, where in 1948 he received his PhD under Herbert Seifert with thesis Die eindeutige Zerlegbarkeit eines Knotens in Primknoten.[1][2] From 1948 to 1956 Schubert was an assistant in Heidelberg, where he received in 1952 his habilitation qualification. From 1959 he was a professor extraordinarius and from 1962 a professor ordinarius at the University of Kiel. From 1969 he was a professor at the University of Düsseldorf.

In 1949 he published his proof that every oriented knot in S3 decomposes as a connect-sum of prime knots in a unique way, up to reordering.[3] After this proof he found a new proof based on his study of incompressible tori in knot complements; he published this work Knoten und Vollringe in Acta Mathematica, where he defined satellite and companion knots.[4] His doctoral students include Theodor Bröcker.

Selected works

  • Kategorien. 2 vols. Springer, 1970 (trans. into Eng. by Eva Gray: Categories. Springer-Verlag, 1972 ISBN 0387057838)
  • Topologie- Eine Einführung. Teubner, 1969, 3rd edn. 1971 (trans. into Eng. by Siegfried Moran: Topology. Macdonald & Co. 1968 ISBN 0356020770)
  • Knoten, Jahresbericht DMV, vol. 69, 1967/68, p. 184

See also

References

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  1. Die eindeutige Zerlegbarkeit eines Knotens in Primknoten, dissertation published 1 Jan. 1949
  2. 50 yr old Print Journalist Broadbent from Deep River, has hobbies and interests which includes r/c helicopters, property developers in singapore house for rent and scrabble. Suggests that you go to Tomb of Askia.
  3. Schubert, H. Die eindeutige Zerlegbarkeit eines Knotens in Primknoten. S.-B Heidelberger Akad. Wiss. Math.-Nat. Kl. 1949 (1949), 57–104.
  4. Schubert, H. Knoten und Vollringe. Acta Math. 90 (1953), 131–286.