J. Peter May

Jon Peter May (born September 16, 1939, in New York) is an American mathematician working in the fields of algebraic topology, category theory, homotopy theory, and the foundational aspects of spectra. He is known, in particular, for the May spectral sequence and for coining the term operad.

J. Peter May
Born	(1939-09-16) September 16, 1939 (age 84) New York
Alma mater	Swarthmore College Princeton University
Known for	May spectral sequence, coining the term "operad"
Awards	Fellow of the AMS
Scientific career
Fields	Mathematics
Institutions	Yale University University of Chicago
Thesis	The cohomology of restricted Lie algebras and of Hopf algebras: Application to the Steenrod algebra (1964)
Doctoral advisor	John Moore
Doctoral students	Mark Behrens, Andrew Blumberg, Fred Cohen, Nick Gurski, Nick Kuhn, Ib Madsen, Emily Riehl, Mike Shulman, Zhouli Xu

Website	www.math.uchicago.edu/~may

Education and career edit

May received a Bachelor of Arts degree from Swarthmore College in 1960 and a Doctor of Philosophy degree from Princeton University in 1964.^[1] His thesis, written under the direction of John Moore, was titled The cohomology of restricted Lie algebras and of Hopf algebras: Application to the Steenrod algebra.

From 1964 to 1967, May taught at Yale University. He has been a faculty member at the University of Chicago since 1967, and a professor since 1970.

The word "operad" was created by May as a portmanteau of "operations" and "monad".^α^[2]

In 2012 he became a fellow of the American Mathematical Society.^[3] He has advised over 60 doctoral students, including Mark Behrens, Andrew Blumberg, Frederick Cohen, Ib Madsen, Emily Riehl, Michael Shulman, and Zhouli Xu.^[1]

^ ^a ^b J. Peter May at the Mathematics Genealogy Project
^ May, J. Peter. "Operads, Algebras, and Modules" (PDF). math.uchicago.edu. p. 2. Retrieved 28 September 2018.
^ List of Fellows of the American Mathematical Society, retrieved 2013-02-02.

^α May himself has stated that he was partially inspired by his mother's opera singing when coining the term.

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