Find UC Berkeley Faculty

Research Expertise and Interest

Use quotes to search for an exact phrase. Example: "computational biology"

Name

Department

Mark Haiman

Dept of Mathematics

mathematics, algebraic geometry, algebra, combinatorics, diagonal coinvariants, Hilbert schemes

Christian Gaetz

Dept of Mathematics

algebraic combinatorics, algebraic geometry

Dept of Mathematics

algebra, combinatorics

Richard E. Borcherds

Richard Borcherds

Dept of Mathematics

mathematics, lie algebras, vertex algebras, automorphic forms

Dept of Mathematics

mathematics, algebraic geometry, commutative algebra, computation

Mariusz Wodzicki

Mariusz Wodzicki

Dept of Mathematics

algebra, Homological Algebra, analysis, mathematics, Non-commutative and algebraic geometry, K-theory, ballet studies, history of ballet

photographed in front of the blackboard in his office

Dan-Virgil Voiculescu

Dept of Mathematics

operator algebras, free probability theory, random matrices, K-theory of operator algebras, single operator theory

Hannah K. Larson

Dept of Mathematics

algebraic geometry, intersection theory

Dept of Mathematics

algebraic geometry, arithmetic geometry

Ming at a research conference

Ming Gu

Dept of Mathematics

mathematics, scientific computing, numerical linear algebra, convex optimization

George M. Bergman

Dept of Mathematics

mathematics, associative rings, universal algebra, category theory, counterexamples

Constantin Teleman

Constantin Teleman

Dept of Mathematics

algebraic geometry, Lie groups, topology, topological quantum field theory

Tony Feng

Dept of Mathematics

number theory, algebraic geometry, topology, representation theory

Dept of Mathematics

algebra, arithmetic geometry, number theory

Dept of Mathematics

Division of Computer Science (EECS)

computer science, scientific computing, numerical analysis, linear algebra

Marc A. Rieffel

Marc A. Rieffel

Dept of Mathematics

mathematics, operator algebras, non-commutative geometry, non-commutative harmonic analysis, quantum geometry, quantum information theory

Dept of Mathematics

mathematics, algebraic geometry, diophantine geometry, Nevanlinna theory, Arakelov theory

Steven N. Evans

Dept of Mathematics

Dept of Statistics

large random combinatorial structures, random matrices, superprocesses & other measure-valued processes, probability on algebraic structures -particularly local fields, applications of stochastic processes to biodemography, mathematical finance, population genetics, phylogenetics & historical linguistics

Gabriel Goldberg

Gabriel Goldberg

Dept of Mathematics

set theory, large cardinals, inner model theory, infinite combinatorics

Satish Rao

Division of Computer Science (EECS)

combinatorial optimization, design and analysis of algorithms

Christian H. Borgs

Christian Borgs

Division of Computer Science (EECS)

theoretical computer science, probability theory, combinatorics, complex networks, statistical physics, artificial intelligence, applications of artificial intelligence and machine learning in engineering and sciences

Alistair Sinclair

Dept of Statistics

Division of Electrical Engineering (EECS)

algorithms, applied probability, statistics, random walks, Markov chains, computational applications of randomness, Markov chain Monte Carlo, statistical physics, combinatorial optimization

Dept of Statistics

fragmentation, statistics, mathematics, Brownian motion, distribution theory, path transformations, stochastic processes, local time, excursions, random trees, random partitions, processes of coalescence

Dept of Mathematics

mathematical logic

Olga Holtz

Dept of Mathematics

numerical analysis, matrix and operator theory, approximation theory, wavelets and splines, orthogonal polynomials and special functions, analysis of algorithms and computational complexity