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Kennedy College of Sciences
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Beke’s research areas are algebraic topology; category theory, model theory, logic; computational geometry, theorem proving in euclidean geometry
Enrique Gonzalez Velasco
Recently published a new book with two co-authors that was five years in the making,
The Life and Works of John Napier
Kheifets’ research focuses on complex Analysis and Operator Theory: spectral and scattering problems; interpolation; Jacobi matrices, asymptotics of orthogonal polynomials; Hilbert spaces of analytic and harmonic functions, functional models of operators.
Klain’s research is in convex and integral geometry, geometric tomography, and geometric probability.
Levasseur’s interests include discrete mathematics and abstract algebra; and computer algebra systems that help teach these topics. Also, he is involved in the development of open source mathematics textbooks using MathBook XML.
Montenegro investigates randomized algorithms related to cryptographic problems, analysis of the rate at which random walks approach their steady state distribution ("mixing time"), proofs of geometric bounds on eigenvalues, and geometric isoperimetric inequalities.
Propp’s main interests are in combinatorics, probability, and dynamical systems, especially problems where these areas overlap. Of particular interest to him are deterministic algorithm that display random characteristics.
Shahinian’s main interests are Harmonic Analysis and Potential Theory. He has most recently studied the approximation of continuous function by harmonic functions.
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