Princeton University's Elias Stein was the first mathematician
to see the profound interconnections that tie classical Fourier
analysis to several complex variables and representation theory.
His fundamental contributions include the Kunze-Stein phenomenon,
the construction of new representations, the Stein interpolation
theorem, the idea of a restriction theorem for the Fourier
transform, and the theory of Hp Spaces in several variables.
Through his great discoveries, through books that have set the
highest standard for mathematical exposition, and through his
influence on his many collaborators and students, Stein has changed
mathematics. Drawing inspiration from Stein's contributions to
harmonic analysis and related topics, this volume gathers papers
from internationally renowned mathematicians, many of whom have
been Stein's students. The book also includes expository papers on
Stein's work and its influence.
The contributors are Jean Bourgain, Luis Caffarelli, Michael
Christ, Guy David, Charles Fefferman, Alexandru D. Ionescu, David
Jerison, Carlos Kenig, Sergiu Klainerman, Loredana Lanzani,
Sanghyuk Lee, Lionel Levine, Akos Magyar, Detlef Muller, Camil
Muscalu, Alexander Nagel, D. H. Phong, Malabika Pramanik, Andrew S.
Raich, Fulvio Ricci, Keith M. Rogers, Andreas Seeger, Scott
Sheffield, Luis Silvestre, Christopher D. Sogge, Jacob Sturm,
Terence Tao, Christoph Thiele, Stephen Wainger, and Steven
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