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The New Polynomial Invariants of Knots and Links

Award: Carl B. Allendoerfer, and also the Chauvenet Prize in 1991

Year of Award: 1989

Publication Information: Mathematics Magazine, Vol. 61 (1988), pp. 3-23.

Summary: A discussion of work by V.F.R. Jones on the operator algebra trace invariants for knots.

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About the Authors: (from Mathematics Magazine, Vol. 61 (1988)) Raymond Lickorish, an Englishman, is a product of the British educational system and, in particular, of the University of Cambridge. He is now the Cayley Lecturer in Pure Mathematics at that University. He is the Director of Studies at Pembroke College, where he is a Fellow. An enchantment with America has continued happily with many short visits and with visiting posts at the University of California, both in Berkeley and in Santa Barbara. In research, he specializes in geometric topology, the sort of topology where some intuitive visualization is at least possible; he has written research papers on 3-manifolds, on tangles, and on knots, and he supervises graduate work in that area. From time to time he has organized informal summer gatherings of topologists in Cambridge.

Kenneth C. Millett, is Professor of Mathematics at the University of California, Santa Barbara. His research interests include the geometric topology of manifolds and the static and dynamic phenomena associated to them; parameterized families of geometric configurations, knots and knotting phenomena suggested by applications in the natural sciences, and analytic and topological properties of foliated structures in manifolds. He first became interested in topology while an undergraduate mathematics student at the Massachusetts Institute of Technology and wrote his Ph.D. thesis at the University of Wisconsin in Madison in topology.

Author (old format): 
W.B. Raymond Lickorish and Kenneth C. Millett
Author(s): 
W.B. Raymond Lickorish and Kenneth C. Millett
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Publication Date: 
Wednesday, January 31, 2007
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Summary: 
A summary of work by V.F.R. Jones on the operator algebra trace invariants for knots.

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