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Dive into the research topics where Richard A. Handelsman is active.

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Featured researches published by Richard A. Handelsman.


Siam Review | 1976

Diffusion in a Semi-Infinite Region with Nonlinear Surface Dissipation

W. E. Olmstead; Richard A. Handelsman

The title problem is posed as a linear heat equation in one space dimension


Siam Journal on Applied Mathematics | 1972

Asymptotic Solution to a Class of Nonlinear Volterra Integral Equations

W. E. Olmstead; Richard A. Handelsman

(x > 0)


Journal of Mathematical Analysis and Applications | 1971

Asymptotic expansion of a class of integral transforms with algebraically dominated kernels

Richard A. Handelsman; John S. Lew

and time


Archive for Rational Mechanics and Analysis | 1969

Uniform asymptotic expansions of integrals that arise in the analysis of precursors

Richard A. Handelsman; Norman Bleistein

(t > 0)


Archive for Rational Mechanics and Analysis | 1969

Asymptotic expansion of a class of integral transforms via Mellin transforms

Richard A. Handelsman; John S. Lew

, with a nonlinear radiative-type boundary condition on the surface


Journal of Mathematical Analysis and Applications | 1969

Uniform asymptotic expansions of double integrals

Norman Bleistein; Richard A. Handelsman

(x = 0)


Siam Journal on Mathematical Analysis | 1974

Asymptotic Expansion of Laplace Convolutions for Large Argument and Tail Densities for Certain Sums of Random Variables

Richard A. Handelsman; John S. Lew

. Existence and uniqueness of a nonnegative solution are shown by a simple, constructive method which leads to some useful bounds. The asymptotic behavior


Nuovo Cimento Della Societa Italiana Di Fisica A-nuclei Particles and Fields | 1977

Analysis of a nondegenerate decay system

Norman Bleistein; H. Neumann; Richard A. Handelsman; L. P. Horwitz

(t \to \infty )


Zeitschrift für Angewandte Mathematik und Physik | 1972

Singular Perturbation Analysis of a Certain Volterra Integral Equation

W. E. Olmstead; Richard A. Handelsman

is investigated by a formal expansion scheme. For the case in which the nonlinear boundary condition has an asymptotic power law form, a complete description of the asymptotic behavior is provided. Conservation of flux at the surface


Siam Journal on Mathematical Analysis | 1975

Multidimensional Stationary Phase an Alternative Derivation

Norman Bleistein; Richard A. Handelsman

(x = 0)

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Neil Berger

University of Alabama in Huntsville

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