Nikolai Günther


Nikolai Maximovich Günther was a Russian mathematician known for his work in potential theory and in integral and partial differential equations: later studies have uncovered his contributions to the theory of Gröbner bases.
He was an Invited Speaker of the ICM in 1924 at Toronto, in 1928 at Bologna, and in 1932 at Zurich.

Selected publications

Biographical and general references

  • . The "Mathematics in the USSR during its first thirty years 1917–1947" is an opus describing the developments of Soviet mathematics during the first thirty years of its existence. It consists of several survey articles, authored by Soviet experts and reviewing briefly the contributions of Soviet mathematicians to a chosen field during the years from 1917 to 1947: it was later expanded as the two volume survey.
  • . The "Mathematics in the USSR during its first forty years 1917–1957" is an opus in two volumes describing the developments of Soviet mathematics during the first forty years of its existence. This is the first volume, titled "Survey articles" and consists exactly of such kind of articles authored by Soviet experts and reviewing briefly the contributions of Soviet mathematicians to a chosen field, during the years from 1917 to 1957.
  • . The "Mathematics in the USSR during its first forty years 1917–1957" is an opus in two volumes describing the developments of Soviet mathematics during the first forty years of its existence. This is the second volume, titled "Biobibliography", containing a complete bibliography of works published by Soviet mathematicians during that time period, alphabetically ordered with respect to author's surname and including, when possible, brief but complete biographies of the authors.
  • . See also the available from the "George Lorentz" section of the at the Mathematics Department of the Ohio State University.
  • . The 1941 obituary of Nikolai Günther written by Vladimir Smirnov and Sergei Sobolev, including a list of his mathematical works.
  • , appendix to the book.

Scientific references

  • .
  • . A freely accessible copy is available from the from the Gröbner Bases Bibliography.