Allen R Miller
| Allen R Miller | |
|---|---|
 |
|
| Born |
December 2, 1942 Brooklyn,NY, United States |
| Died | August 15, 2010 (aged 67) |
| Residence | United States |
| Citizenship | United States |
| Fields | Mathematics |
| Institutions | Ballistics Research Laboratory, Aberdeen Proving Ground, Naval Research Laboratory, George Washington University |
| Alma mater | Brooklyn College, University of Maryland |
Allen R Miller (1942–2010) was an American mathematician.
Miller was a major contributor to the field of special functions, especially confluent hypergeometric functions.
A native of Brooklyn, NY, Miller attended George W. Wingate High School and Brooklyn College, where he graduated in 1965 with a degree in Mathematics. Miller began his professional career at the Ballistics Research Laboratory at the Aberdeen Proving Ground where he worked with physicist Jane Dewey. In 1967 he moved to the Naval Research Laboratory where he developed high-fidelity mathematical models of interactions between physical systems and electromagnetic fields. Unlike most pure mathematicians of the time, Miller implemented simulations of his models on early supercomputers. In the 1970s Miller was recognized not only as a leading mathematician but also as an expert on the CRAY line of supercomputer.
Miller maintained an academic affiliation with George Washington University as an adjunct professor after retiring from the Naval Research Laboratory in 1991. He published actively until his death from a heart embolism on August 15, 2010.
Miller made numerous contributions in the area of special functions and addressed several significant open problems. Notable among these include his work with Emanuel Vegh in formulating an exact closed-form solution for the specular grazing angle for a sphere, a problem which had been unsolved for almost 50 years.
The Miller-Brown-Vegh model (developed at NRL) is commonly used to describe scattering from the ocean surface. It has been adopted in the US Navy's models for propagation over the ocean and appears in the Radar Handbook.
Miller, with Ira S. Moskowitz, made several contributions to the mathematical analysis of covert channels in computer security. In particular he showed how special functions could simplify the closed form for the Shannon channel capacity and how the difference of divergent series could also be used to express channel capacity in certain physical situations that arise in anonymity networks.
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