Maxwell Rosenlicht

Maxwell Alexander Rosenlicht (April 15, 1924 – January 22, 1999) was an American mathematician known for works in algebraic geometry, algebraic groups, and differential algebra.

Maxwell Rosenlicht
Born(1924-04-15)April 15, 1924
DiedJanuary 22, 1999(1999-01-22) (aged 74)
NationalityUnited States
Alma materHarvard University
AwardsCole Prize (1960)
Scientific career
FieldsMathematics
InstitutionsUniversity of California, Berkeley
Northwestern University
Doctoral advisorOscar Zariski
Doctoral studentsMichael F. Singer
Robert Henry Risch

Rosenlicht went to school in Brooklyn (Erasmus High School) and studied at Columbia University (B.A. 1947) and at Harvard University, where he studied under Zariski and was awarded in his doctorate on an Algebraic Curve Equivalence Concepts in 1950. In 1952, he went to Northwestern University. From 1958 until his retirement in 1991, he was a professor at Berkeley. He was also a visiting professor in Mexico City, IHÉS, Rome, Leiden, and Harvard University.

In 1960, he shared the Cole Prize in algebra with Serge Lang for his work on generalized Jacobian varieties.[1][2] He also studied the algorithmic algebraic theory of integration.

Rosenlicht was a Fulbright Fellow and 1954 Guggenheim Fellow.

He died of neurological disease on a trip to Hawaii. Rosenlicht married in 1954 and had four children.

Publications

  • Rosenlicht, Maxwell (1968). "Liouville's Theorem on Functions with Elementary integral". Pacific Journal of Mathematics. 24 (1): 153–161. doi:10.2140/pjm.1968.24.153.
  • Introduction to Analysis. Glenview: Scott, Foresman. 1968. ISBN 9780486650388.
  • Rosenlicht, Maxwell (1972). "Integration in Finite Terms". American Mathematical Monthly. 79 (9): 963–972. doi:10.2307/2318066. JSTOR 2318066.
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References

  • The article was initially created as a translation (by Google) of the corresponding article in German Wikipedia.
  1. "Generalized Jacobian varieties". Annals of Mathematics. 59: 505–530. 1954. doi:10.2307/1969715.
  2. Rosenlicht, Maxwell (1957). "A universal mapping property of generalized Jacobians". Annals of Mathematics. 66 (1): 80–88. doi:10.2307/1970118. JSTOR 1970118.


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