Graduate
Courses
|
| The
document Graduate Study in Algebra
outlines the general areas of algebra studied here and describes the
advanced undergraduate and graduate courses that are offered regularly.
|
Faculty
Members in Algebra
|
| Maarten
Bergvelt |
Representation
theory of infinite dimensional Lie algebras, algebraic geometry, super
geometry. |
| Sankar
Dutta |
Commutative
algebra. |
| Iwan
Duursma |
Cryptography,
algebraic geometry. |
| William
J. Haboush |
Algebraic
geometry. |
| Sergei
Ivanov |
Combinatorial
group theory and its applications. |
| Ilya
Kapovich |
Geometric
and combinatorial group theory. |
| Sheldon
Katz |
Algebraic
geometry, string theory. |
| Rinat
Kedem |
Mathematical
physics, representation theory of infinite dimensional Lie algebras,
quantum groups, and vertex algebras, integrable models statistical
mechanics and quantum field theory. |
| Anton
Malkin |
Geometry
and representation theory |
| Randy
McCarthy |
Algebraic
K-theory, algebraic topology. |
| Igor
Mineyev |
Geometric
group theory, large-scale geometry, hyperbolic groups, various types
of homology and cohomology of groups and spaces, topology of manifolds
and cell complexes, metric conformal structures, metric geometry. |
| Thomas
Nevins |
Algebraic
geometry and interactions with noncommutative algebra and integrable
systems |
| Bruce
Reznick |
Combinatorial
methods in algebra, analysis, number theory, combinatorics, geometry.
|
| Hal
Schenck |
Commutative
Algebra and Algebraic Geometry |
| Faculty
Members in Related Areas |
| Lou
van den Dries |
Applications
of logic to algebra. |
| Paul
E. Schupp |
Group
theory, logic, formal language theory and their interconnections.
|
|
Emeriti
Faculty
|
| Everett
Dade |
Representation
theory, finite groups, ring theory. |
| Larry
Dornhoff |
Computer
aided instruction, switching and automata theory, algebraic coding
theory, finite groups. |
| E.
Graham Evans, Jr. |
Commutative
algebra, algebraic geometry, homological algebra, polynomials in several
variables. |
| Robert
M. Fossum |
Commutative
algebra. |
| John
W. Gray |
Category
theory and topology with applications in theoretical computer science
and higher dimensional category theory. |
| Daniel
R. Grayson |
Algebraic
K-theory, motivic cohomology, algebraic geometry, number theory, computational
algebra. |
| Phillip
A. Griffith |
Commutative
algebra, polynomials in several variables, homological algebra, ring
theory. |
| Gerald
J. Janusz |
Representation
theory of finite groups, algebraic number theory, Brauer groups, ring
theory. |
| Leon
R. McCulloh |
Algebraic
number theory, Galois module structure. |
| Anand
Pillay |
Model
theory and algebra; stability theory, model theory of groups and fields
with applications, differential fields. |
| R.
Ranga Rao |
Reductive
groups and their representations and harmonic analysis on homogeneous
spaces. |
| Derek
J. S. Robinson |
Group
theory, especially infinite soluble groups, permutability of subgroups,
chain conditions; Connections with homological algebra; Algorithms
for groups. |
| Joseph
J. Rotman |
Homological
algebra, combinatorics, group theory. |
| Stephen
V. Ullom |
Algebraic
number theory. |
| John
H. Walter |
Group theory. |
| Paul
M. Weichsel |
Algebraic
graph theory, graph theory, combinatorial group theory, combinatorics.
|
| Elliot
C. Weinberg |
Ordered
algebraic structures. |