A. Clay studies geometric group theory and group actions on ordered sets. J. Chipalkatti's interests are in algebraic geometry, as well as classical invariant theory. S. Cooper's expertise is commutative algebra. S. Kirkland works in matrix theory and graph theory, with particular interest in the theory and applications of nonnegative matrices, combinatorial matrix theory, and spectral graph theory. T. Kucera studies injective modules and related concepts in module theory and ring theory. S. Sankaran works in arithmetic geometry, modular forms and number theory. Yang Zhang's interests are algebra, computer algebra and applications.
L. Butler's research interests are Hamiltonian mechanics and integrable systems. R. Clouatre works in operator theory and operator algebras. C. Cowan works in the area of partial differential equations. E. Schippers works in complex analysis, Teichmuller theory and two-dimensional conformal field theory. Yong Zhang works in Banach algebras and Harmonic analysis. N. Zorboska works in operator theory, complex analysis and spaces of analytic functions.
K. Kopotun works in approximation theory with particular interest in various topics in nonlinear approximation, constrained approximation, measures of smoothness, weighted approximation, adaptive algorithms, and other related areas. A. Prymak works in approximation theory and geometric methods in analysis, with particular interest in shape-preserving approximation, measures of smoothness and approximation, and relations to other areas of analysis and mathematics.
R. Craigen studies orthogonal matrices and related objects in the field of Combinatorial Matrix Theory. K. Gunderson works in random graphs, percolation and extremal combinatorics. S. Kirkland works in matrix theory and graph theory, with particular interest in the theory and applications of nonnegative matrices, combinatorial matrix theory, and spectral graph theory.
T. Kucera studies problems in model theory, in particular applications of model-theoretic techniques to problems in module theory and ring theory.
A. Clay studies the relationship between geometry of 3-manifolds and the algebraic properties of their fundamental groups. D. Krepski's interests are in symplectic geometry and quantization, as well as the topology of smooth Deligne-Mumford stacks.
J. Arino focuses mainly on mathematical epidemiology, while S. Portet's work deals with cellular structure.
S. Lui works in numerical analysis, in particular numerical PDEs and numerical linear algebra. R. M. Slevinsky works in numerical methods for singular integral equations.
Rings and Modules seminar:
R. W. Quackenbush: When is a \(\vee\)-semilattice a lattice?
Tuesday, November 21 at 14:40, 418 Machray Hall.
Functional Analysis seminar:
Edward Timko: A Classification of \(n\)-tuples of Commuting Isometries
Tuesday, November 21 at 15:00, 205 Armes.
Geometry and Topology seminar:
Friday, November 24 at 13:30, 316 Machray Hall.