![]() |
Department of Mathematics |
![]()
|
Technology Building Irvine, CA 92697-3875 (949) 824-5309 (949) 824-7993 Fax rwhitley@math.uci.edu Office hour: Appointment only |
A general complex variable boundary element method, with T. Hromadka II, to appear in Numerical Methods for Partial Differential Equations.
On the existence of approximate solutions to mixed boundary value problems, with T. Hromadka II, Numerical Methods for Partial differential equations 15 (1999) 191-199.
Approximate confidence intervals for design floods for a single site using a neural network, with T. Hromadka II, Water Resources Research 35 (1999) 203-209.
The existence of approximate solutions for two dimensional potential flow problems, with T. Hromadka II, Numerical Methods for Partial Differential Equations 12 (1996) 719-727.
Numerical solutions of the Dirichlet problem via a density theorem, with T. Hromadka II, Numerical Methods for Partial Differential Equations 10(1994) 369-381.
Best Fredholm perturbation theorems, with M. Schechter, Studia Mathematica, 90 (1988) 175-190.
The stability of finite rank methods with applications to integral equations, SIAM Journal on Numerical Analysis 23 (1986) 118-134.
Bernstein's asymptotic best bound for the kth derivative of a polynomial, Journal of Math. Analysis and Applications 105 (1985) 502-513.
The Jeans problem for a thin galaxy in steady state, Journal of Astrophysics and Astronomy 3 (1982) 111-123.
Optimal strategies for repeated games, with M. Finkelstein, Advances in Applied Probability 13 (1981) 415-428.
Limits of generalized polynomials with non-negative coefficients, Journal of Approximation Theory 18 (1976) 50-56.
A characterization of regular maximal ideals, with C. R. Warner, Pacific Journal of Math. 30 (1969) 277-281.
The spectral theorem for a normal operator, American Math. Monthly 75 (1968) 856-861.
The strong maximum modulus theorem for analytic functions into a Banach space, with E. Thorp, Proceeding of the American Math. Soc. 18 (1967) 640-646.
An elementary proof of the Eberlein-Smulian theorem, Mathematische Annalen 172 (1967) 116-118.