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John Frederick "Rick" Jardine (born December 6, 1951, in Belleville, Canada) is a Canadian mathematician working in the fields of homotopy theory, category theory, and number theory.
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John Frederick "Rick" Jardine (born December 6, 1951, in Belleville, Canada) is a Canadian mathematician working in the fields of homotopy theory, category theory, and number theory.
Jardine obtained his Ph.D. from the University of British Columbia in 1981, with thesis Algebraic Homotopy written under the direction of Roy Douglas. [1] Following a research fellowship at the University of Toronto and a Dickson instructorship at the University of Chicago, he joined the Department of Mathematics at the University of Western Ontario in 1984, where he is currently an emeritus professor. [2] [3]
From 2002 to 2016, Jardine held a Canada Research Chair in applied homotopy theory. Since 2008, he is fellow of the Fields Institute, and has been recognized with the Coxeter–James Prize in 1992 by the Canadian Mathematical Society. [3] In 2018 the Canadian Mathematical Society listed him in their inaugural class of fellows. [4]
Jardine is known for his work on model category structures on simplicial presheaves.
Stephen Arthur Cook is an American-Canadian computer scientist and mathematician who has made significant contributions to the fields of complexity theory and proof complexity. He is a university professor emeritus at the University of Toronto, Department of Computer Science and Department of Mathematics.
Kenneth Ralph Davidson is Professor of Pure Mathematics at the University of Waterloo. He did his undergraduate work at Waterloo and received his Ph.D. under the supervision of William Arveson at the University of California, Berkeley in 1976. Davidson was Director of the Fields Institute from 2001 to 2004. His areas of research include operator theory and C*-algebras. Since 2007 he has been appointed University Professor at the University of Waterloo.
David Borwein was a Lithuanian-born Canadian mathematician, known for his research in the summability theory of series and integrals. He also did work in measure theory and probability theory, number theory, and approximate subgradients and coderivatives. He latterly collaborated with his son, Jonathan Borwein, and with B.A. Mares Jr. on the properties of single-variable and many-variable sinc integrals.
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Emily Riehl is an American mathematician who has contributed to higher category theory and homotopy theory. Much of her work, including her PhD thesis, concerns model structures and more recently the foundations of infinity-categories. She is the author of two textbooks and serves on the editorial boards of three journals.
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Zhouli Xu is a Chinese mathematician specializing in topology as an Associate Professor of Mathematics at the University of California, San Diego, known for computations of homotopy groups of spheres.
Ján Mináč is a Canadian mathematician who is a professor of mathematics at The University of Western Ontario. His research interests include Galois groups, Galois cohomology, quadratic forms, and nonlinear dynamics.
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