Joseph Leonard Walsh

Joseph Leonard Walsh

Joseph Leonard Walsh, (* September 21 1895 in Washington, D.C.; † December 6 1973 in College Park, Maryland) was an American mathematician. His work was mainly in the field of analysis.

For most of his professional career he studied and worked at Harvard University. He received a B.S. in 1916 and a PhD in 1920. The Advisor of his PhD was Maxime Bocher.He started to work as lecturer in Harvard afterwards and became a full professor in 1935. With 2 different scholarships he was able to study in Paris under Paul Montel (1920-21) and in Munich under Caratheodory (1925-26) as well. From 1937 to 1942 he served as chairman of his department. During WWII he served as an officer in the US navy, was promoted to captain just after end of the war. After his retirement from Harvard in 1966 he accepted a position at the University of Maryland where he continued to work up to a few months before his death.

Joseph L. Walsh became a member of of the National Academy of Sciences and served 1949-51 as president of the American Mathematical Society. Altogether he published 279 articles (research and others) and 7 books and advised 31 PhD students.

See also

* Walsh function
* Walsh code
* Walsh matrix

References

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* [http://www.ams.org/bull/1975-81-01/S0002-9904-1975-13641-X/S0002-9904-1975-13641-X.pdf Obituary in AMS for Joseph L. Walsh by Marden]


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  • Joseph Leonard Walsh — (* 21. September 1895 in Washington, D.C.; † 6. Dezember 1973 in College Park, Maryland) war ein US amerikanischer Mathematiker, der hauptsächlich in der Analysis arbeitete. Leben und Werk Joseph L. Walsh studierte an der Harvard University. Sein …   Deutsch Wikipedia

  • Joseph L. Walsh — Joseph Leonard Walsh, (* 21. September 1895 in Washington, D.C.; † 6. Dezember 1973 in College Park, Maryland) war ein US amerikanischer Mathematiker, der hauptsächlich in der Analysis arbeitete. Joseph L. Walsh studierte an der Harvard… …   Deutsch Wikipedia

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  • Walsh function — In mathematical analysis, the set of Walsh functions form an orthogonal basis of the square integrable functions on the unit interval. The functions take the values 1 and 1 only, on sub intervals defined by dyadic fractions. They are useful in… …   Wikipedia

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