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Friederich Ignaz Mautner

From Wikipedia, the free encyclopedia

Friederich I. Mautner
Born(1921-05-14)May 14, 1921
Died1996
NationalityAustrian American
Alma materPrinceton University
Scientific career
FieldsMathematics
InstitutionsJohns Hopkins University
Doctoral advisorJohn von Neumann
Doctoral studentsJoseph Shalika

Friederich Ignaz Mautner (14 May 1921–2002)[1] was an Austrian-American mathematician, known for his research on the representation theory of groups, functional analysis, and differential geometry. He is known for Mautner's Lemma and Mautner's Phenomenon in the representation theory of Lie groups.[2]

Life and career

Following the Anschluss in 1938, Mautner, a Jew, emigrated from Austria to the UK where he became one of the thousands or refugees who were interred by the British and shipped off to Hay Camp 7 in Australia. While there he was fortunate in that he got to study mathematics under Felix Behrend. When he got back to the UK, he garnered a BSc at Durham University and then went to Ireland in 1944 where he got an assistantship with Paul Ewald at Queens University Belfast (QUB).[3] He then became a scholar at the Dublin Institute for Advanced Studies in 1944–1946.[4]

He then moved to the USA, where he was a visiting scholar[5] at the Institute for Advanced Study (IAS) in Princeton (1946-47).[6]

He then attended Princeton University and got a Ph.D. in 1948 with the thesis Unitary Representations of Infinite Groups.[7]

He was a Guggenheim Fellow at Johns Hopkins University in the academic year 1954-55.[8]

Working in the fields of ergodic theory of geodesic flows, he published a paper in 1957 that established the lemma and the phenomenon that bear his name.[9]

He published a ground-breaking paper in 1958 that established him as a pioneer in the representation theory of reducible p-adic groups.[10]

The Mautner Group, a special five-dimensional Lie group, is named after him.[11]

Frederich had one daughter, Jean Mautner.

Selected works

References

This page was last edited on 3 September 2023, at 11:02
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