Department of Mathematics

www.math.tamu.edu

Head: E. Straube

The Department of Mathematics offers graduate studies leading to the MS and PhD degrees in mathematics. Many of the course offerings are also suitable for graduate students pursuing degrees in engineering, science, geosciences, business, economics and education.

At the MS level, a student can be enrolled either in the campus program or in the distance (or "on-line" program). For the distance MS program, three tracks are available: computational math, math teaching, and math leadership. For the campus MS program, five tracks are available: traditional (generally, preparation to continue with a PhD), math teaching, computational math, industrial math, and math biology. Students in the campus MS program can pursue either a thesis or non-thesis degree. 

Satisfactory completion of the departmental qualifying exams is required of all students pursuing a PhD. 

Admission to the Department’s graduate programs is decided by the Graduate Programs Committee. Among the factors considered in admission decisions are: GRE General Test, undergraduate and graduate GPR, undergraduate academic background and achievement, letters of recommendation, GRE Subject Test in Mathematics (encouraged but not required).

Detailed information concerning programs and financial assistance may be obtained by writing the Graduate Programs Office, Department of Mathematics.

MATH 5315

Credits 3. 3 Lecture Hours.

MATH 5316

Credits 3. 3 Lecture Hours.

MATH 601 Methods of Applied Mathematics I

Credits 3. 3 Lecture Hours.

Methods of linear algebra, vector analysis and complex variables.
Prerequisite: MATH 308 or equivalent.

MATH 602 Methods and Applications of Partial Differential Equations

Credits 3. 3 Lecture Hours.

Classification of linear partial differential equations of the second order; Fourier series, orthogonal functions, applications to partial differential equations; special functions, Sturm-Liouville theory, application to boundary value problems; introduction to Green's functions; finite Fourier transforms.
Prerequisites: MATH 601 or MATH 308 and MATH 407.

MATH 603 Methods of Applied Mathematics II

Credits 3. 3 Lecture Hours.

Tensor algebra and analysis; partial differential equations and boundary value problems; Laplace and Fourier transform methods for partial differential equations.
Prerequisite: MATH 601 or MATH 311.

MATH 604 Mathematical Foundations of Continuum Mechanics

Credits 3. 3 Lecture Hours.

Mathematical description of continuum mechanics principles, including: tensor analysis, generalized description of kinematics and motion, conservation laws for mass and momentum; invariance and symmetry principles; application to generalized formulation of constitutive expressions for various fluids and solids.
Prerequisites: MATH 410; MATH 451 or equivalent.

MATH 605 Mathematical Fluid Dynamics

Credits 3. 3 Lecture Hours.

Derivation of basic equations of motion; Navier-Stokes equations; potential equations; some exact solutions in two and three dimensions; equations of boundary layer theory; vorticity-stream function formulation and vortex dynamics; introduction to hydrodynamic stability; introduction to equations of turbulence.
Prerequisite: MATH 601 or equivalent.

MATH 606 Theory of Probability I

Credits 3. 3 Lecture Hours.

Measure and integration, convergence concepts, random variables, independence and conditional expectation, laws of large numbers, central limit theorems, applications.
Prerequisite: MATH 607 or approval of instructor.

MATH 607 Real Variables I

Credits 3. 3 Lecture Hours.

Lebesgue measure and integration theory, differentiation, Lp-spaces, abstract integration, signed measures; Radon-Nikodym theorem, Riesz representation theorem, integration on product spaces.
Prerequisite: MATH 447 or equivalent.

MATH 608 Real Variables II

Credits 3. 3 Lecture Hours.

Banach spaces, theorems of Hahn-Banach and Banach-Steinhaus, the closed graph and open mapping theorems, Hilbert spaces, topological vector spaces and weak topologies.
Prerequisite: MATH 607.

MATH 609 Numerical Analysis

Credits 4. 3 Lecture Hours. 3 Lab Hours.

Interpolation, numerical evaluation of definite integrals and solution of ordinary differential equations; stability and convergence of methods and error estimates.
Prerequisite: Knowledge of computer programming (C or FORTRAN).

MATH 610 Numerical Methods in Partial Differential Equations

Credits 4. 3 Lecture Hours. 3 Lab Hours.

Introduction to finite difference and finite element methods for solving partial differential equations; stability and convergence of methods and error bounds.
Prerequisite: MATH 417 or MATH 609 or equivalent; knowledge of computer programming.

MATH 611 Introduction to Ordinary and Partial Differential Equations

Credits 3. 3 Lecture Hours.

Basic theory of ordinary differential equations; existence and uniqueness, dependence on parameters, phase portraits, vector fields. Partial differential equations of first order, method of characteristics. Basic linear partial differential equations: Laplace equation, heat (diffusion) equation, wave equation and transport equation. Solution techniques and qualitative properties.
Prerequisite: MATH 410 or equivalent or instructor's approval.

MATH 612 Partial Differential Equations

Credits 3. 3 Lecture Hours.

Theory of linear partial differential equations; Sobolev spaces; elliptic equations (including boundary value problems and spectral theory); linear evolution equations of parabolic and hyperbolic types (including initial and boundary value problems). As time permits, additional topics might be included.
Prerequisite: MATH 611 and MATH 607 or MATH 641, or approval of instructor.

MATH 613 Graph Theory

Credits 3. 3 Lecture Hours.

One or more broad areas of graph theory or network theory, such as planarity, connectivity, Hamiltonian graphs, colorings of graphs, automorphisms of graphs, or network theory.
Prerequisite: MATH 431 or equivalent or approval of instructor.

MATH 614 Dynamical Systems and Chaos

Credits 3. 3 Lecture Hours.

Discrete maps; continuous flows; dynamical systems; Poincaré maps; symbolic dynamics; chaos, strange attractors; fractals; computer simulation of dynamical systems.
Prerequisites: MATH 308; MATH 601 or equivalent.

MATH 615 Introduction to Classical Analysis

Credits 3. 3 Lecture Hours.

Set-theoretic preliminaries; Cantor-Schröder-Bernstein Theorem; review of sequences; limit inferior and limit superior; infinite products; metric spaces; convergence of functions; Dini's Theorem, Weierstrass Approximation Theorem; Monotone functions; bounded variation; Helly's Selection Theorem; Riemann-Stieltjes integration; Fourier series; Fejer's Theorem; Parseval's Identify; Bernstein's Theorem on absolutely convergent Fourier series.
Prerequisite: MATH 409 or equivalent.

MATH 617 Theory of Functions of a Complex Variable I

Credits 3. 3 Lecture Hours.

Holomorphic functions, complex integral theorems, Runge's theorem, residue theorem, Laurent series, conformal mapping, harmonic functions.
Prerequisite: MATH 410.

MATH 618 Theory of Functions of a Complex Variable II

Credits 3. 3 Lecture Hours.

Infinite products, Weierstrass factorization theorem, Mittag-Leffler's theorem, normal families, Riemann mapping theorem, analytic continuation, Picard's theorems and selected topics.
Prerequisite: MATH 617.

MATH 619 Applied Probability

Credits 3. 3 Lecture Hours.

Measure Theory; Lebesgue integration; random variables; expectation; condition expectation martingales and random walks; designed for beginning graduate students in mathematics, statistics, the sciences and engineering and students in economics and finance with a strong mathematical background.
Prerequisites: MATH 409 and MATH 411.

MATH 620 Algebraic Geometry I

Credits 3. 3 Lecture Hours.

Affine and projective varieties; sheaves; cohomology; Riemann-Roch Theorem for curves.
Prerequisite: MATH 653 or approval of instructor.

MATH 622 Differential Geometry I

Credits 3. 3 Lecture Hours.

Surfaces in 3-D space and generalizations to submanifolds of Euclidean space; smooth manifolds and mappings; tensors; differential forms; Lie groups and algebras; Stokes' theorem; deRham cohomology; Frobenius theorem; Riemannian manifolds.
Prerequisites: MATH 304 or equivalent; approval of instructor.

MATH 623 Differential Geometry II

Credits 3. 3 Lecture Hours.

Curvature of Riemannian manifolds; vector bundles; connections; Maurer-Cartan Form; Laplacian; geodesics; Chern-Gauss-Bonnet theorem; additional topics to be selected by the instructor.
Prerequisites: MATH 622 or approval of instructor.

MATH 625 Applied Stochastic Differential Equations

Credits 3. 3 Lecture Hours.

Stochastic integration, Ito Calculus and applications of stochastic differential equations to finance and engineering.
Prerequisite: MATH 619.

MATH 626 Analytic Number Theory

Credits 3. 3 Lecture Hours.

Analytic properties of the Riemann zeta function and Dirichlet L-functions; Dirichlet characters; prime number theorem; distribution of primes in arithmetic progressions; Siegel's theorem; the large sieve inequalities; Bombieri-Vinogradov theorem.
Prerequisite: MATH 617.

MATH 627 Algebraic Number Theory

Credits 3. 3 Lecture Hours.

Algebraic number fields and rings of algebraic integers; arithmetic in algebraic number fields; ideals; unique factorization of ideals; ideal classes and the class group; finiteness of the class number; Minkowski's theorem; Dirichlet's unit theorem; quadratic and cyclotomic number fields; splitting of primes in extension fields.
Prerequisite: MATH 653 or approval of instructor.

MATH 628 Mathematics of Finance

Credits 3. 3 Lecture Hours.

Pricing of financial derivatives in different market models; discrete models: Arrow-Debreu, Binomial model, Hedging; Stochastic calculus; Brownian Motion, stochastic integrals, Ito formula; continuous model: Black-Scholes formula for pricing European and American options; equivalent Martingale Measures, pricing of exotic options.
Prerequisite: MATH 606 or MATH 619 or approval of instructor.

MATH 629 History of Mathematics

Credits 3. 3 Lecture Hours.

Major events in the evolution of mathematical thought from ancient times to the present, the development of various important branches of mathematics, including numeration, geometry, algebra, analysis, number theory, probability, and applied mathematics.
Prerequisite: MATH 304 or equivalent.

MATH 630 Combinatorics

Credits 3. 3 Lecture Hours.

This is an introduction at the graduate level to the fundamental ideas and results of combinatorics, including enumerative techniques, sieve methods, partially ordered sets and generating functions.
Prerequisite: undergraduate discrete math course or permission of instructor.

MATH 6316

Credits 3. 3 Lecture Hours.

MATH 636 Topology I

Credits 3. 3 Lecture Hours.

Set theory, topological spaces, generalized convergence, compactness, metrization, connectedness, uniform spaces, function spaces.
Prerequisite: Approval of instructor.

MATH 637 Topology II

Credits 3. 3 Lecture Hours.

Continuation of MATH 636.
Prerequisite: MATH 636 or approval of instructor.

MATH 638 Hyperbolic Conservation Laws

Credits 3. 3 Lecture Hours.

Introduction to basic theory and numerical methods for first order nonlinear partial differential equations; basic existence-uniqueness theory for scalar conservation laws; special equations and systems of interest in various applications and Riemann problem solutions for such systems; design of numerical methods for general hyperbolic systems; stability and convergence properties of numerical methods.
Prerequisite: MATH 610 or MATH 612 or approval of instructor.

MATH 639 Iterative Techniques

Credits 4. 3 Lecture Hours. 3 Lab Hours.

Numerical methods for solving linear and nonlinear equations and systems of equations; eigenvalue problems.
Prerequisites: Elementary linear algebra and knowledge of computer programming (C or FORTRAN).

MATH 640 Linear Algebra for Applications

Credits 3. 3 Lecture Hours.

Review of linear algebra; spectral theory in inner product spaces; decomposition theorems; duality theory and multilinear algebra; tensor products; applications. May be taken concurrently with MATH 641.
Prerequisite: MATH 304 or equivalent.

MATH 641 Analysis for Applications I

Credits 3. 3 Lecture Hours.

Review of preliminary concepts; sequence and function spaces; normed linear spaces, inner product spaces; spectral theory for compact operators; fixed point theorems; applications to integral equations and the calculus of variations.
Prerequisites: MATH 447 and MATH 640 or approval of instructor.

MATH 642 Analysis for Applications II

Credits 3. 3 Lecture Hours.

Distributions and differential operators; transform theory; spectral theory for unbounded self-adjoint operators; applications to partial differential equations; asymptotics and perturbation theory.
Prerequisite: MATH 641.

MATH 643 Algebraic Topology I

Credits 3. 3 Lecture Hours.

Fundamental ideas of algebraic topology, homotopy and fundamental group, covering spaces, polyhedra.
Prerequisite: Approval of instructor.

MATH 644 Algebraic Topology II

Credits 3. 3 Lecture Hours.

Homology and cohomology theory.
Prerequisite: MATH 643.

MATH 645 A Survey of Mathematical Problems I

Credits 3. 3 Lecture Hours.

A survey of problems in various branches of mathematics, such as logic, probability, graph theory, number theory, algebra and geometry.
Prerequisites: MATH 409, MATH 415, MATH 423 or approval of instructor.

MATH 646 A Survey of Mathematical Problems II

Credits 3. 3 Lecture Hours.

A survey of problems in various branches of mathematics such as algebra, geometry, differential equations, real analysis, complex analysis, calculus of variations.
Prerequisite: MATH 645 or approval of instructor.

MATH 647 Mathematical Modeling

Credits 3. 3 Lecture Hours.

The process and techniques of mathematical modeling; covers a variety of application areas and models such as ordinary and partical differential equations, stochastic models, discrete models and problems involving optimization.
Prerequisite: MATH 442 or approval of instructor.

MATH 648 Computational Algebraic Geometry

Credits 3. 3 Lecture Hours.

Broad introduction to algorithmic algebraic geometry, including numerical and complexity theoretic aspects; theory behind the most efficient modern algorithms for polynomial system solving and the best current quantitative/geometric estimates on algebraic sets over various rings is derived.
Prerequisite: MATH 653 or approval of instructor.

MATH 650 Several Complex Variables

Credits 3. 3 Lecture Hours.

Introduction to function theory in several complex variables with an emphasis on the analytic and partial differential equations aspects of the subject.
Prerequisites: MATH 608 and MATH 618 or equivalents.

MATH 651 Optimization I

Credits 3. 3 Lecture Hours.

Fundamentals of mathematical analysis underlying theory of constrained optimizations for a finite number of variables, necessary and sufficient conditions for constrained extrema of equality constraint problems, sufficient conditions for fulfillment of constraint qualification, computational methods for concave programming problems and applications.
Prerequisite: MATH 410 or approval of instructor.

MATH 652 Optimization II

Credits 3. 3 Lecture Hours.

Necessary conditions of calculus of variations, elementary theory of games, formulation of basic control problem, Hestenes' necessary conditions for optimal control, transformations, methods of computation and applications.
Prerequisite: MATH 651.

MATH 653 Algebra I

Credits 3. 3 Lecture Hours.

Survey of groups, rings, ideals.
Prerequisite: MATH 415 or approval of instructor.

MATH 654 Algebra II

Credits 3. 3 Lecture Hours.

Survey of modules, field extensions, Galois theory.
Prerequisite: MATH 653 or approval of instructor.

MATH 655 Functional Analysis I

Credits 3. 3 Lecture Hours.

Normed linear spaces, duality theory, reflexivity, operator theory. Banach algebras, spectral theory, representation theory.
Prerequisite: MATH 608.

MATH 656 Functional Analysis II

Credits 3. 3 Lecture Hours.

Topological linear spaces, locally convex spaces, duality in locally convex spaces, ordered topological vector spaces, distribution theory, applications to analysis.
Prerequisite: MATH 655.

MATH 658 Applied Harmonic Analysis

Credits 3. 3 Lecture Hours.

Fourier series and Fourier Transform; discrete (fast) Fourier transform; discrete cosine transform; local cosine transform; Radon transform; filters; harmonic analysis on the sphere; radial, periodic and spherical basis functions; applications.
Prerequisites: MATH 304; MATH 308 or equivalent.

MATH 660/CSCE 660 Computational Linear Algebra

Credits 3. 3 Lecture Hours.

Techniques in matrix computation: elimination methods, matrix decomposition, generalized inverses, orthogonalization and least-squares, eigenvalue problems and singular value decomposition, iterative methods and error analysis.
Prerequisite: MATH 417 or equivalent or CSCE 442 or equivalent.
Cross Listing: CSCE 660/MATH 660.

MATH 661 Mathematical Theory of Finite Element Methods

Credits 3. 3 Lecture Hours.

Will develop basic mathematical theory of finite element method; construction of finite element spaces and piece-wise polynomial approximation; Ritz-Galerkin methods and variational crimes; energy and maximum norm estimates; mixed finite element method; applications to diffusion-reaction problems.

MATH 662 Seminar in Algebra

Credits 3. 3 Lecture Hours.

Problems, methods and recent developments in algebra. May be repeated for credit.
Prerequisite: Approval of instructor.

MATH 663 Seminar in Analysis

Credits 3. 3 Lecture Hours.

Problems, methods and recent developments in analysis. May be repeated for credit.
Prerequisite: Approval of instructor.

MATH 664 Seminar in Applied Mathematics

Credits 3. 3 Lecture Hours.

Problems, methods and recent developments in applied mathematics. May be repeated for credit.
Prerequisite: Approval of instructor.

MATH 666 Seminar in Geometry

Credits 3. 3 Lecture Hours.

Problems, methods and recent developments in geometry. May be repeated for credit.
Prerequisite: Approval of instructor.

MATH 667 Foundations and Methods of Approximation

Credits 3. 3 Lecture Hours.

Existence, uniqueness and characterization of best approximations; polynomial and rational approximants; Bernstein polynomials; Bernstein and Markov inequalities; ridge functions; approximation from shift-invariant subspaces; orthogonal polynomials; neural networks, radial basis functions, scattered-data surface fitting; subdivision analysis.
Prerequisites: MATH 407 and MATH 409.

MATH 669 Seminar in Mathematical Biology

Credits 3. 3 Lecture Hours.

Problems, methods and recent developments in Mathematical Biology. May be repeated for credit.
Prerequisite: Approval of instructor.

MATH 670 Applied Mathematics I

Credits 3. 3 Lecture Hours.

Mathematical tools of applied mathematics; Fredholm alternative; integral operators; Green's functions; unbounded operators; Stone's theorem; distributions; convolutions; Fourier transforms; applications.
Prerequisite: MATH 642 or equivalent.

MATH 672 Hydrodynamic Stability

Credits 3. 3 Lecture Hours.

Instability mechanisms; instability of interfacial and free surface flows; thermal instability, centrifugal instability, instability of inviscid and viscous parallel shear flows; fundamental concepts and applications of nonlinear instability; the onset of turbulence; various transitions to turbulence.
Prerequisites: MATH 601 or equivalent; MATH 605 or equivalent.

MATH 673 Information, Secrecy and Authentication I

Credits 3. 3 Lecture Hours.

Preliminaries; probability, information, entropy, signals, channels: group-theoretic view of messages: contemporary secrecy and digital signature systems; one-time pads, DES, RSA, DSS, wheels, LFSR-based systems; analog scramblers; key exchange, key management, secret sharing, access structures; measures of security.
Prerequisites: Graduate classification and approval of instructor.

MATH 676 Finite Element Methods in Scientific Computing

Credits 3. 3 Lecture Hours.

Basic finite element methods; structure of finite element codes; assembling linear systems of equations and algorithmic aspects; linear iterative solvers; adaptive mesh refinement; vector-valued and mixed problems; nonlinear problems; visualization; parallelization aspects. Additional topics may be chosen by instructor.
Prerequisites:MATH 610; ENGR finite element class on MATH 419 or MATH 609; approval of instructor. Knowledge of C++.

MATH 684 Professional Internship

Credits 1 to 6. 1 to 6 Other Hours.

Directed internship in an organization to provide students with professional experience in organization settings appropriate to the student's career objectives.
Prerequisite: Approval of department head.

MATH 685 Directed Studies

Credits 1 to 6. 1 to 6 Other Hours.

Offered to enable students to undertake and complete, with credit, limited investigations not within their thesis research and not covered by any other courses in the curriculum.
Prerequisite: Approval of instructor.

MATH 689 Special Topics in...

Credits 1 to 4. 1 to 4 Lecture Hours.

Selected topics in an identified area of mathematics. May be repeated for credit.
Prerequisite: Approval of instructor.

MATH 691 Research

Credits 1 to 23. 1 to 23 Other Hours.

Research for thesis or dissertation.

MATH 695 Frontiers in Mathematical Research

Credits 3. 3 Lecture Hours.

This course is designed to acquaint the graduate student with the present status of investigative work in a variety of mathematical fields. Content will depend on the availability of visiting lecturers who will be selected because of distinguished international recognition in their fields of research. May be taken two times for credit.
Prerequisite: Graduate classification.

MATH 696 Mathematical Communication and Technology

Credits 3. 3 Lecture Hours.

Techniques of oral, written and electronic communication of mathematics; effective classroom and seminar presentation; LATEX, HTML and Javascript; developing Internet applications; Maple and Matlab; classroom use of computer graphics.
Prerequisite: Approval of instructor.

Allen, Graham, Professor
Mathematics
PHD, University of Wisconsin - madison, 1971

Anshelevich, Michael, Professor
Mathematics
PHD, University of California, Berkeley, 2000

Avsec, Stephen, Visiting Assistant Professor
Mathematics
PHD, University of Illinois, 2012

Bangerth, Wolfgang, Professor
Mathematics
PHD, University of Heidelberg, Germany, 2002

Baskin, Dean, Assistant Professor
Mathematics
PHD, Stanford University, 2010

Battle, Guy, Professor
Mathematics
PHD, Duke University, 1977

Baudier, Florent, Visiting Assistant Professor
Mathematics
PHD, Universite De Besancon, 2010

Berkolaiko, Gregory, Professor
Mathematics
PHD, Univesity of Bristol, 1997

Biard, Severine, Visiting Assistant Professor
Mathematics
PHD, Universite Pierre et Marie Curie, 2013

Boas, Harold, Professor
Mathematics
PHD, Massachusetts Institute of Technology, 1980

Bonito, Andrea, Professor
Mathematics
PHD, Ecole Polytechnique Federale de Lausanne, 2006

Borosh, Itshak, Senior Professor
Mathematics
PHD, Weizman Institute of Science, 1966

Brannan, Michael, Assistant Professor
Mathematics
PHD, Queen's University, 2012

Cacic, Branimir, Visiting Assistant Professor
Mathematics
PHD, California Institute of Technology, 2013

Carter, Tamara, Instructional Assistant Professor
Mathematics
PHD, Texas A&M University, 2005

Chang, Liang, Visiting Assistant Professor
Mathematics
PHD, University of California, Santa Barbara, 2013

Chen, Goong, Professor
Mathematics
PHD, University of Wisconsin-Madison, 1977

Comech, Andrew, Associate Professor
Mathematics
PHD, Columbia University, 1997

Daripa, Prabir, Associate Professor
Mathematics
PHD, Brown University, 1985

Demlow, Alan, Associate Professor
Mathematics
PHD, Cornell University, 2002

Devore, Ronald, Distinguished Professor
Mathematics
PHD, Ohio State University, 1967

Dewolff, Timo, Visiting Assistant Professor
Mathematics
PHD, Goethe Universitat, 2013

Douglas, Ronald, Distinguished Professor
Mathematics
PHD, Lousiana State University and A&M College, 1962

Dykema, Kenneth, Professor
Mathematics
PHD, University of California, Berkeley, 1993

Efendiev, Yalchin, Professor
Mathematics
PHD, California Institute of Technology, 1999

Epstein, Janice, Instructional Associate Professor
Mathematics
PHD, Texas A&M University, 1992

Erdelyi, Tamas, Professor
Mathematics
PHD, University of Southern Carolina, 1989

Foias, Ciprian, Distinguished Professor
Mathematics
PHD, University of Bucharest, 1968

Forsgaard, Jens, Visiting Assistant Professor
Mathematics
PHD, Stockholm University, 2015

Foucart, Simon, Associate Professor
Mathematics
PHD, University of Cambridge, 2005

Fulling, Stephen, Professor
Mathematics
PHD, Princeton University, 1972

Geller, Susan, Professor
Mathematics
PHD, Cornell University, 1975

Gin, Craig, Lecturer
Mathematics
PHD, Texas A&M University, 2015

Grigorchuk, Rostislav, Distinguished Professor
Mathematics
PHD, Moscow State University of Lomomosov, 1986

Guermond, Jean-Luc, Professor
Mathematics
PHD, Sorbonne Universites, 1995

Guo, Yanqiu, Lecturer
Mathematics
PHD, University of Nebraska-Lincoln, 2012

Gustafson, Robert, Associate Professor
Mathematics
PHD, Yale University, 1979

Harris, Isaac, Visiting Assistant Professor
Mathematics
PHD, University of Deleware, 2015

Hensley, Douglas, Senior Professor
Mathematics
PHD, University of Miinnesota, 1974

Hester, Yvette, Instructional Associate Professor
Mathematics
PHD, Texas A&M University, 2000

Howard, Peter, Professor
Mathematics
PHD, Indiana University, 1998

Ikenmeyer, Christian, Visiting Assistant Professor
Mathematics
PHD, Universitat Paderborn, Germany, 2012

Johnson, William, Distinguished Professor
Mathematics
PHD, Iowa State University, 1969

Kerr, David, Professor
Mathematics
PHD, University of Toronto, 2001

Kim, Joung, Instructional Assistant Professor
Mathematics
PHD, State University of New York at Stony Brook, 2012

Kiral, Eren, Visiting Assistant Professor
Mathematics
PHD, Brown University, 2014

Kordek, Kevin, Visiting Assistant Professor
Mathematics
PHD, Duke University, 2015

Kuchment, Peter, Distinguished Professor
Mathematics
PHD, Kharkov State University, Russia, 1973

Lahodny, Glenn, Instructional Assistant Professor
Mathematics
PHD, Texas Tech University, 2012

Landsberg, Joseph, Professor
Mathematics
PHD, Duke University, 1990

Larson, David, Professor
Mathematics
PHD, University of California - Berkeley, 1976

Lazarov, Raytcho, Professor
Mathematics
PHD, University of Moscow, Russia, 1972

Lee, Sang, Visiting Assistant Professor
Mathematics
PHD, University of Oklahoma, 2012

Lewis, Jennifer, Lecturer
Mathematics
PHD, Ohio State University, 1980

Limafilho, Paulo, Professor
Mathematics
PHD, State University of New York at Stony Brook, 1989

Lynch, Benjamin, Lecturer
Mathematics
PHD, University of Tennessee, 2010

Masri, Mohamad, Associate Professor
Mathematics
PHD, University of Texas at Austin, 2005

Matusevich, Laura, Associate Professor
Mathematics
PHD, University of California, Berkeley, 2002

Mogilevsky, Mila, Instructional Assistant Professor
Mathematics
PHD, Rostov State University USSR, 1976

Motakis, Pavlos, Visiting Assistant Professor
Mathematics
PHD, National Technical University of Athens, 2015

Narcowich, Francis, Professor
Mathematics
PHD, Princeton University, 1972

Nekrashevych, Volodymyr, Professor
Mathematics
PHD, Taras Shevchenko National University, Russia, 1998

Oneill, Christopher, Visiting Assistant Professor
Mathematics
PHD, Duke University, 2014

Onica, Constantin, Instructional Assistant Professor
Mathematics
PHD, Texas A&M University, 2005

Paouris, Grigorios, Professor
Mathematics
PHD, University of Crete, 2004

Papanikolas, Matthew, Professor
Mathematics
PHD, Brown University, 1998

Pasciak, Joseph, Professor
Mathematics
PHD, Cornell University, 1977

Pearlstein, Gregory, Associate Professor
Mathematics
PHD, UNIVERSITY OF MASSACHUSETTS AT AMHERST, 1999

Pearlstein, Rosanna, Lecturer
Mathematics
PHD, University of Massachusetts Amherst, 1998

Petrova, Guergana, Professor
Mathematics
PHD, University of Southern Carolina, 1999

Pilant, Michael, Professor
Mathematics
PHD, New York University, 1982

Pisier, Gilles, Distinguished Professor
Mathematics
PHD, University of Paris, 1977

Pitts, Jon, Professor
Mathematics
PHD, Princeton University, 1974

Plavnik, Julia, Visiting Assistant Professor
Mathematics
PHD, National University of Cordoba, 2013

Pollock, Sara, Visiting Assistant Professor
Mathematics
PHD, University of California, 2012

Poltoratski, Alexei, Professor
Mathematics
PHD, California Institute of Technology, 1995

Popov, Bojan, Professor
Mathematics
PHD, Unversity of Southern Carolina, 1999

Procaccia, Eviatar, Assistant Professor
Mathematics
PHD, Weizmann Institute of Science, 2013

Reihani, Kamran, Instructional Assistant Professor
Mathematics
PHD, Tarbiat Modares University, 2005

Rojas, Joseph, Professor
Mathematics
PHD, University of California, Berkeley, 1995

Roque-Sol, Marco, Lecturer
Mathematics
PHD, Texas A&M University, 2006

Rowell, Eric, Associate Professor
Mathematics
PHD, University of California, San Diego, 2003

Rundell, William, Professor
Mathematics
PHD, Glasgow University, 1974

Scarborough, Sherry, Instructional Assistant Professor
Mathematics
PHD, Texas A&M University, 2001

Schielack, Vincent, Associate Professor
Mathematics
PHD, University of Texas at Austin, 1982

Schlumprecht, Thomas, Professor
Mathematics
PHD, Ludwig Maximilians Universitat, Germany, 1988

Shatalov, Oksana, Instructional Assistant Professor
Mathematics
PHD, Technion - Israel Institute of Technology, 2001

Shiu, Anne, Assistant Professor
Mathematics
PHD, University of California at Berkeley, 2010

Sivakumar, Natarajan, Associate Professor
Mathematics
PHD, University of Alberta, 1990

Skoufranis, Paul, Visiting Assistant Professor
Mathematics
PHD, UCLA, Los Angeles, 2014

Smith, Roger, Professor
Mathematics
PHD, University of Oxford, 1976

Sottile, Frank, Professor
Mathematics
PHD, University of Chicago, 1994

Stecher, Michael, Associate Professor
Mathematics
PHD, Indiana University, 1973

Stiller, Peter, Professor
Mathematics
PHD, Princeton University, 1977

Straube, Emil, Professor
Mathematics
PHD, Swiss Federal Institute of Technology Zurich, 1983

Sunik, Zoran, Professor
Mathematics
PHD, Binghamton University, 2000

Takhirov, Aziz, Visiting Assistant Professor
Mathematics
PHD, University of Pittsburgh, 2014

Taliaferro, Steven, Associate Professor
Mathematics
PHD, Stanford University, 1976

Titi, Edriss, Professor
Mathematics
PHD, Indiana University, Bloomington, 1986

Tomas, Ignacio, Visiting Assistant Professor
Mathematics
PHD, University of Maryland College Park, 2015

Tretkoff, Paula, Professor
Mathematics
PHD, University of Nottingham, 1985

Tucker-Drob, Robin, Assistant Professor
Mathematics
PHD, California Institute of Technology, 2013

Vogel, Thomas, Associate Professor
Mathematics
PHD, Stanford University, 1981

Vorobets, Mariya, Instructional Assistant Professor
Mathematics
PHD, Lviv National University, 2004

Vorobets, Yaroslav, Associate Professor
Mathematics
PHD, Moscow Lomonosov State University, 1998

Walton, Jay, Professor
Mathematics
PHD, Indiana University, 1973

Wang, Kun, Visiting Assistant Professor
Mathematics
PHD, University of Puerto Rico, Rio Piedras, 2014

Ward, Joseph, Professor
Mathematics
PHD, Indiana University, 1973

Welper, Gerrit, Visiting Assistant Professor
Mathematics
PhD, RWTH Aachen University, 2013

Witherspoon, Sarah, Professor
Mathematics
PHD, University of Chicago, 1994

Xie, Zhizhang, Assistant Professor
Mathematics
PHD, The Ohio State University, 2011

Yan, Huafei, Professor
Mathematics
PHD, Massachusetts Institute of Technology, 1997

Yasskin, Philip, Associate Professor
Mathematics
PHD, University of Maryland, 1979

Young, Matthew, Professor
Mathematics
PHD, Rutgers University, 2004

Yu, Guoliang, Professor
Mathematics
PHD, State University Of New York At Stony Brook, 1991

Zelenko, Igor, Associate Professor
Mathematics
PHD, Technion - Israel Institute of Technology, 2002

Zhang, Zheng, Visiting Assistant Professor
Mathematics
PHD, Stony Brook University, 2014

Zhou, Jianxin, Professor
Mathematics
PHD, Pennsylvania State University, 1986

Zinn, Joel, Professor
Mathematics
PHD, Universit of Wisconsin - madison, 1972