List of Faculty in the Graduate Group in Applied Mathematics (GGAM)
GGAM comprises faculty members from departments across the campus, including its home, the Department of Mathematics. Below is a brief description of faculty research, links to personal and departmental web pages plus some "Related Courses" which can serve as a general study guideline for students interested in research with a particular faculty member. Students who want a more complete description of a faculty member's research interests are encouraged to contact them.
Mathematics
| Name |
Research/Related Courses |
| Bai, Zhaojun
|
Numerical linear algebra (theory, algorithm development & analysis) |
| Benham, Craig
|
Biomathematical Sciences |
| Biello, Joseph A.
|
Multiscale asymptotics for PDEs; atmospheric science; fluid dynamics. [Related Courses]
|
| Bremer, James
|
Computational harmonic analysis; harmonic analysis on graphs and manifolds; numerical analysis. [Related Courses]
|
| Cheer, Angela
|
Computational fluid dynamics; mathematical biofluid dynamics; mathematical models in biology. |
| De Loera, Jesus
|
Discrete mathematics, algorithms in algebra and geometry. [Related Courses]
|
| Fannjiang, Albert
|
Partial differential equations. |
| Freund, Roland
|
Numerical linear algebra; iterative solution of large linear systems; dimension reduction of large-scale systems; linear algebra problems in information retrieval; sparse matrix computations; numerical solution of partial differential equations; computational photonics; algorithms for VLSI circuit and device stimulation; numerical problems in control theory; structured matrices; interior-point methods, large-scale optimization problems; semidefinite programming. |
| Gravner, Janko
|
Probability; cellular automata. [Related Courses]
|
| Guy, Robert
|
Mathematical biology, mathematical modeling, Newtonian and non-Newtonian fluid dynamics, and numerical analysis. |
| Hass, Joel
|
Mathematics, topology, differential geometry, mathematical physics. |
| Hunter, John Kelso
|
Nonlinear wave propagation, continuum mechanics, singular perturbation methods, and nonlinear hyperbolic partial differential equations. |
| Koeppe, Matthias
|
Mathematical optimization, in particular integer
programming and mixed-integer programming; computational discrete
mathematics [Related Courses]
|
| Lewis, Timothy J.
|
Mathematical physiology, neuroscience, cardiac electrophysiology. |
| Mogilner, Alexander
|
Mathematical biology. [Related Courses]
|
| Morris, Benjamin
|
Markov chain Monte Carlo, random walks on graphs, randomized algorithms, probability on trees. |
| Mulase, Motohico
|
Mathematics. Algebra, geometry, global analysis and mathematical physics. |
| Nachtergaele, Bruno L.Z.
|
Mathematical physics; statistical mechanics; quantum spin systems; rigorous results in quantum mechanics and condensed matter physics; quantum information and computation. [Related Courses]
|
| Pizzo, Alessandro
|
Quantum Mechanics; Quantum Field Theory.
[Related Courses]
|
| Puckett, E. Gerry
|
Numerical solutions of PDEs, thermodynamics, phase transitions, combustion, droplets, geophysis. |
| Saito, Naoki
|
Applied and computational harmonic analysis, statistical signal processing, image analysis, feature extraction, pattern recognition, potential theory,elliptic eigenvalue problems, geophysical inverse problems, human and machine perception. [Related Courses]
|
| Schwarz, Albert
|
I work in quantum field theory and string theory applying methods of modern mathematics, especially topology, noncommutative geometry and arithmetic geometry. [Related Courses]
|
| Shkoller, Steve
|
Geometric and nonlinear PDEs, geometry, hydrodynamics. |
| Soshnikov, Alexander
|
Random matrix theory; probability theory; mathematical physics; combinatorics. [Related Courses]
|
| Strohmer, Thomas
|
Numerical analysis, applied harmonic analysisk digital signal processingk approximation theory, scientific computing. [Related Courses]
|
| Temple, J. Blake
|
Shock waves, general relativity, applied analysis. [Related Courses]
|
| Thomases, Becca
|
Partial differential equations, nonlinear elasticity, Newtonian and non-Newtonian fluid dynamics, mechanics of deformable solids. [Related Courses]
|
| Tracy, Craig A.
|
Mathematical physics; statistical mechanics, the theory of exactly solvable models, completely integrable systems. [Related Courses]
|
| Wets, Roger J-B
|
Stochastic optimization, approximation theory for optimization problems, nonsmooth analysis. |
| Xia, Qinglan
|
Geometric measure theory and its application; optimal mass transport problems; mathematical biology; geometric variational problems in singular spaces. |
| Xiao, Hong
|
Numerical computing, integral equations, band-limited functions and applications, signal processing. |
|