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American tennis player and mathematician From Wikipedia, the free encyclopedia
Gilbert Agnew Hunt, Jr. (March 4, 1916 – May 30, 2008)[1] was an American mathematician and amateur tennis player active in the 1930s and 1940s.
Full name | Gilbert A. Hunt, Jr. |
---|---|
Country (sports) | United States |
Born | March 4, 1916 Washington, D.C.[1] |
Died | May 30, 2008 92) Princeton, New Jersey[2] | (aged
Plays | Right-handed (one-handed backhand) |
Singles | |
Career record | 89-52 |
Career titles | 6 |
Grand Slam singles results | |
US Open | QF (1938, 1939) |
Hunt was born in Washington, D.C. and attended Eastern High School.[3]
Hunt reached the quarterfinals of the U.S. National Championships in 1938 and 1939.
Hunt received his bachelor's degree from George Washington University in 1938 and his Ph.D. from Princeton University in 1948 under Salomon Bochner. Hunt became a mathematics professor at Princeton University specializing in probability theory,[2] Markov processes, and potential theory.[1]
The Hunt process is named after him. He was an Invited Speaker at the ICM in 1962 in Stockholm. His doctoral students include Robert McCallum Blumenthal and Richard M. Dudley.
Hunt's theorem states that for a large class of positive kernels satisfying "the complete maximum principle" of potential theory, there corresponds a contraction resolvent and associated sub-Markovian semigroup with
- ( is called the "potential kernel" of the semigroup.)[4]
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