Real, Harmonic, and Functional Analysis

[ math page ] ...[ grad page ] ...[ research page ]

Sergey Bobkov ... [ bobkov@math.umn.edu]
Professor, Ph.D. 1988 Leningrad University
geometric and functional inequalities, concentration of measure and isoperimetry
George Brauer ... [ brauer@math.umn.edu]
Associate Professor Emeritus, Ph.D. 1954 University of Michigan
functional analysis, series, real variables
Paul Garrett ... [ garrett@math.umn.edu ]
Professor, Ph.D. 1977 Princeton University
automorphic forms, L-functions, representations, harmonic analysis, number theory
Max Jodeit, Jr. ... [ jodeit@math.umn.edu ]
Professor Emeritux, Ph.D. 1967 Rice University
harmonic analysis, singular integral operators
Markus Keel... [ keel@math.umn.edu ]
Professor, Ph.D. Princeton University
partial differential equations; real, harmonic, and functional analysis
Gilad Lerman ... [ lerman@math.umn.edu ]
Professor Emeritus, Ph.D. 2000 Yale University
computational harmonic analysis, analysis of large data sets and statistical learning, bio-informatics
Charles McCarthy ... [ mccar003@math.umn.edu]
Associate Professor, Ph.D. 1959 Yale University
functional analysis, applications of operator theory
Norman Meyers ... [ meyers@math.umn.edu ]
Professor Emeritus, Ph.D. 1957 Indiana University
applied mathematics and functional analysis
Chester Miracle ... [ miracle@math.umn.edu]
Associate Professor, Ph.D. 1959 University of Kentucky
mathematics education, harmonic analysis
Hoai Minh Nguyen... [ hmnguyen@math.umn.edu ]
Assistant Professor, Ph.D. 2007 Universite Paris VI-Pierre et Marie Curie
partial differential equations, calculus of variations, and applied math.