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Marc Rieffel is a Professor in the Department of Mathematics at the University of California, Berkeley. His research interests include Non-commutative Harmonic Analysis, Operator Algebras, and Quantum Geometry. He has made significant contributions to the fields of mathematics, particularly in the study of equivariant vector bundles and Dirac operators on compact homogeneous spaces. Rieffel has authored numerous publications, including works on Lipschitz extension constants, hyperbolic groups, and compact quantum metric spaces. He is recognized for his comprehensive and analytical approach to operator theory and mathematical physics, contributing to contemporary mathematical discourse and applications. Rieffel's work has been influential, showcasing the interplay between algebraic structures and geometric considerations in mathematics. He actively participates in academic discussions and continues to engage with emerging topics in his fields of expertise through teaching and research initiatives.
The Mathematics Subject GRE is required for the Fall 2026 admissions cycle. General GRE is optional.