Viktor Wagner | |
|---|---|
| Born | 4 November 1908 |
| Died | 15 August 1981 (aged 72) |
| Nationality | Russian |
| Alma mater | Moscow State University |
| Awards | Lobachevsky Prize (1937) |
| Scientific career | |
| Fields | Mathematics |
| Institutions | Saratov State University |
| Doctoral advisor | Veniamin Kagan |
| Doctoral students | Boris Schein |
Viktor Vladimirovich Wagner, also Vagner (Russian: Виктор Владимирович Вагнер) (4 November 1908 – 15 August 1981) was a Russian mathematician, best known for his work in differential geometry and on semigroups.
Wagner was born in Saratov and studied at Moscow State University, where Veniamin Kagan was his advisor. He became the first geometry chair at Saratov State University. He received the Lobachevsky Medal in 1937.
Wagner was also awarded "the Order of Lenin, the Order of the Red Banner, and the title of Honoured Scientist RSFSR. Moreover, he was also accorded that rarest of privileges in the USSR: permission to travel abroad."[1]
Wagner is credited with noting that the collection of partial transformations on a set X forms a semigroup which is a subsemigroup of the semigroup of binary relations on the same set X, where the semigroup operation is composition of relations. "This simple unifying observation, which is nevertheless an important psychological hurdle, is attributed by Schein (1986) to V.V. Wagner."[2]
- ^ Christopher Hollings (2014) Mathematics across the Iron Curtain: a history of the algebraic theory of semigroups, History of Mathematics 41, American Mathematical Society ISBN 978-1-4704-1493-1
- ^ Peter M. Higgins (1992) Techniques of Semigroup Theory, page 5, Oxford University Press ISBN 0-19-853577-5