Harold W. Kuhn
|Harold W. Kuhn|
|Born||July 29, 1925
|Doctoral advisor||Ralph Fox|
|Doctoral students||Guillermo Owen
|Known for||Hungarian method
|Notable awards||John von Neumann Theory Prize|
Harold William Kuhn (born 1925) is an American mathematician who studied game theory. He won the 1980 John von Neumann Theory Prize along with David Gale and Albert W. Tucker. A Professor-Emeritus of Mathematics at Princeton University, he is known for the Karush–Kuhn–Tucker conditions, for developing Kuhn poker as well as the description of the Hungarian method for the assignment problem. Recently, though, a paper by Carl Gustav Jacobi, published posthumously in 1890 in Latin, has been discovered that anticipates by many decades the Hungarian algorithm.
He is known for his association with John Forbes Nash, as a fellow graduate student, a lifelong friend and colleague, and a key figure in getting Nash the attention of the Nobel Prize committee that led to Nash's 1994 Nobel Prize in Economics. Kuhn and Nash both had long associations and collaborations with Albert W. Tucker, who was Nash's dissertation advisor. Kuhn co-edited The Essential John Nash, and is credited as the mathematics consultant in the 2001 movie adaptation of Nash's life, A Beautiful Mind.
Harold Kuhn served as the third president of the Society for Industrial and Applied Mathematics (SIAM).
His oldest son is historian Clifford Kuhn, noted for his scholarship on the American South and for collecting oral history. Another son, Nick Kuhn, is a professor of mathematics at the University of Virginia. His youngest son, Jonathan Kuhn, is Director of Art and Antiquities for the New York City Department of Parks & Recreation.
- Kuhn, H. W. (1955), "The Hungarian method for the assignment problem", Naval Research Logistics Quarterly, 2:83–97.
- Guillermo Owen (2004) IFORS' Operational Research Hall of Fame Harold W. Kuhn International Transactions in Operational Research 11 (6), 715–718. doi:10.1111/j.1475-3995.2004.00486.
- Kuhn, H.W. "Classics in Game Theory." (Princeton University Press, 1997). ISBN 978-0-691-01192-9.
- Kuhn, H.W. "Linear Inequalities and Related Systems (AM-38)" (Princeton University Press, 1956). ISBN 978-0-691-07999-8.
- Kuhn, H.W. "Contributions to the Theory of Games, I (AM-24)." (Princeton University Press, 1950). ISBN 978-0-691-07934-9.
- Kuhn, H.W. "Contributions to the Theory of Games, II (AM-28)." (Princeton University Press, 1953). ISBN 978-0-691-07935-6.
- Kuhn, H.W. "Lectures on the Theory of Games." (Princeton University Press, 2003). ISBN 978-0-691-02772-2.
- Kuhn, H.W. and Nasar, Sylvia, editors. "The Essential John Nash." (Princeton University Press, 2001). ISBN 978-0-691-09527-1.
- Siegfried Gottwald, Hans J. Ilgauds, Karl H. Schlote (Hrsg.): Lexikon bedeutender Mathematiker. Verlag Harri Thun, Frankfurt a. M. 1990 ISBN 3-8171-1164-9
- F. Ollivier and B. Sadik. La borne de Jacobi pour une diffiete' deﬁnie par un systeme quasi regulier. Comptes Rendus de l'Academie des Sciences de Paris, 345(3):139–144, 2007 http://dx.doi.org/10.1016/j.crma.2007.06.010
- Harold W. Kuhn, The Hungarian Method for the Assignment Problem and how Jacobi beat me by 100 Years, Seminar, Concordia University, September 12, 2006
- The Times Higher Education Supplement: The autumnal sadness of the Princeton ghost
- The Essential John Nash, edited by Harold W. Kuhn & Sylvia Nasar, Princeton University Press
- Harold Kuhn, consultant: Princeton
- Nick Kuhn, Professor of Mathematics, Department of Mathematics, University of Virginia
- Motzkin, Theodore S. (1957). "Review: H. W. Kuhn and A. W. Tucker, Linear inequalities and related systems". Bull. Amer. Math. Soc. 63 (3): 202–203.
- Wolfowitz, J. (1951). "H. W. Kuhn and A. W. Tucker, contributions to the theory of games". Bull. Amer. Math. Soc. 57 (6): 495–497.
- Harold W. Kuhn at the Mathematics Genealogy Project
- Princeton University Press: The Essential John Nash
- Collaboration with George Dantzig