Ronald Jensen

Ronald Jensen
Ronald Jensen
	Prof. Ronald Jensen giving a lecture during The First European Set Theory Meeting, Będlewo (Poland), July 2007
Born	April 1, 1936 (age 88)
Nationality	United States
Alma mater	University of Bonn
Known for	Set theory, mathematical logic
	Scientific career
Fields	Mathematician
Institutions	Humboldt University of Berlin
Doctoral advisor	Gisbert Hasenjaeger
Doctoral students	Stephen Abraham, Oliver Deiser, Gunter Fuchs, Peter Koepke, Michael Lakis, Benedikt Loewe, Adrian Mathias, Charles Morgan, Ralf-Dieter Schindler, Max Schröder, Lee Stanley, Martin Zeman

Ronald Björn Jensen (born April 1, 1936) is an American mathematician active in Europe, primarily known for his work in mathematical logic and set theory.

Career

Jensen completed the BA in economics at American University in 1959, and a Ph.D. in mathematics at the University of Bonn in 1964. His supervisor was Gisbert Hasenjaeger. Jensen taught at Rockefeller University, 1969–71, and the University of California, Berkeley, 1971-73. The balance of his academic career was spent in Europe at the University of Bonn, the University of Oslo, the University of Freiburg, the University of Oxford, and the Humboldt-Universität zu Berlin, from which he retired in 2001. He now resides in Berlin.

Jensen's better-known results include the:

Axiomatic set theory NFU, a variant of New Foundations (NF) where extensionality is weakened to allow several sets with no elements, and the proof of NFU's consistency relative to Peano arithmetic;
Fine structure theory of the constructible universe L. This work led to his being awarded in 2003 the Leroy P. Steele Prize for Seminal Contribution to Research of the American Mathematical Society for his 1972 paper titled "The fine structure of the constructible hierarchy";
Definitions and proofs of various infinitary combinatorial principles in L, including diamond $\diamondsuit$ , square, and morass;
Jensen Covering Lemma for L;
General theory of core models and the construction of the Dodd–Jensen core model;
Technique of coding the universe by a real.