Short CV
Education: B.S., Fordham University (1986), M.S., University of Virginia (1988), Ph.D., University of Virginia (1991)
Current Position: Professor of Mathematics, University of Richmond
Research area: Complex analysis, Operator theory
Courses taught: calculus (all levels), linear algebra, differential equations, real analysis, complex analysis, abstract algebra, statistics
Books:
(with J. A. Cima and A. Matheson) The Cauchy transform, Surv. and Mono., Vol. 125, AMS, 2006.
(with H. S. Shapiro) Generalized analytic continuation, Univ. Lect. Ser., Vol. 25, AMS, 2002.
(with J. A. Cima) The backward shift on the Hardy space, Surv. and Mono., Vol. 79, AMS, 2000.
Most recent papers:
(with. J. Cima and W. Wogen), `Truncated Toeplitz operators on finite dimensional spaces’, to appear, Operators and Matrices.
(with W. Wogen), `Common cyclic vectors for unitary operators’, to appear, Journal of Operator Theory.
`Indestructible Blaschke products’, Contemporary Mathematics, 454 (2008), 119-133.4.
(with A. Matheson), `An observation about Frostman shifts’, Computational Methods and Function Theory, 7 (2007), 111 – 126.5.
`The classical Dirichlet space’, Contemporary Mathematics, 393 (2006), 171 – 197. 6.
`The backward shift on Hp’, Operator Theory, Advances and Applications, 158 (2005), 191 – 211.7.
(with J. A. Cima and A. Matheson), `The Cauchy transform’, Operator Theory: Advances and Applications, 156 (2005), 79 – 111. 8.
(with S. Richter and C. Sundberg) ‘Zeros of functions with finite Dirichlet integral’, Proceedings of the American Mathematical Society, 132 (2004), 2361 – 2365.9.
(with W. R. Wogen), `Common cyclic vectors for normal operators’, Indiana University Mathematics Journal, 53 (2004), 1537 – 1550.10.
(with J. A. Cima and A. Matheson) `The backward shift on the space of Cauchy transforms’, Proceedings of the American Mathematical Society, 132 (2004), 745 – 754.