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Encyclopedia > Efim Isakovich Zelmanov

Efim Isaakovich Zelmanov (born September 7, 1955) is a mathematician, known for his work on combinatorial problems in nonassociative algebra and group theory, including his solution of the restricted Burnside problem. He was awarded a Fields Medal in 1994.


He was born into a Jewish family in Khabarovsk in Russia, at that time in the USSR. He took a doctoral degree at Novosibirsk University, and a higher degree at Leningrad State University in 1985. He had a position in Novosibirsk until 1987, when he left the Soviet Union.


From 1990 he was professor at the University of Wisconsin-Madison; he was at the University of Chicago in 1994/5, then at Yale University.


As of 2004, he is professor at the University of California, San Diego.


His early work was on Jordan algebras in the case of infinite dimensions. He was able to show that Glennie's identity in a certain sense generates all identities that hold. He then showed that the Engel identity for Lie algebras implies nilpotence, in the case of infinite dimensions.


  Results from FactBites:
 
PlanetMath: Efim Zelmanov (122 words)
Efim Isaakovich Zelmanov (born 1955) Russian (formerly Soviet) mathematician, perhaps best known for his solution of the restricted Burnside problem.
Almost half a decade before the collapse of the Soviet Union, Zelmanov left for America and taught at Yale University and most recently at UCSD.
This is version 1 of Efim Zelmanov, born on 2006-10-14.
Efim Zelmanov Summary (297 words)
Author of more than 60 research papers in mathematics, in 1994 Zelmanov was awarded a Fields Medal (the highest honor in mathematics) for his solution to the Restricted Burnside Problem.
Efim Isaakovich Zelmanov (Ефим Исаакович Зельманов: born September 7 1955) is a mathematician, known for his work on combinatorial problems in nonassociative algebra and group theory, including his solution of the restricted Burnside problem.
Efim Zelmanov at the MacTutor History of Mathematics archive.
  More results at FactBites »


 

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