Michel Louis Balinski (6 October 1933 to 4 February 2019) was an American and French applied mathematician, economist, operations research analyst and political scientist, born in Geneva. Educated in the United States, he earned his doctorate in mathematics at Princeton University in 1959 under Albert W. Tucker, taught at Princeton, the University of Pennsylvania, the City University of New York and Yale, and from 1980 lived and worked in France, as a research director of the CNRS at the Ecole Polytechnique. He was known for work in optimisation, convex polyhedra, stable matching, and the theory and practice of electoral systems, jury decision and social choice. His 1961 result that the skeleton of an n-dimensional polytope is n-connected is called Balinski theorem. In 2013 INFORMS awarded him the John von Neumann Theory Prize.
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Source Michel Balinski (Wikipedia)
Mentored By
Source Michel Balinski (Wikipedia)
Principal Result
Source Michel Balinski (Wikipedia)
Proofs Credited
Source Balinski's theorem (Wikipedia)
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Source Michel Balinski (Wikipedia)LeadQuote, Lead
was an American and French applied mathematician
Also in Geography Atlas: the nationality of this subject.
Source Michel Balinski (Wikipedia)LeadQuote, Lead
was an American and French applied mathematician
Sources
1. Michel Balinski (Wikipedia)
Lead, birth date
October 6, 1933
Body, pronoun
He was known for his work in optimisation
Lead
was an American and French applied mathematician
Principal Result: Balinski's Theorem, Body, work
it is known as Balinski's theorem
Mentored By: Albert W. Tucker, Early life
under the supervision of Albert W. Tucker
View the SourceBalinski's theorem (Wikipedia)
Wikimedia FoundationProofs Credited: Balinski's Theorem, Lead sentenceQuote, Proofs Credited: Balinski's Theorem, Lead sentence
Balinski's theorem is named after mathematician Michel Balinski, who published its proof in 1961, although the three-dimensional case dates back to the earlier part of the 20th century and the discovery of Steinitz's theorem that the graphs of three-dimensional polyhedra are exactly the three-connected planar graphs.
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