Paul A. Martin
Colorado School of Mines
199 Papers
1K Citations
Paul A. Martin is an academic researcher from Colorado School of Mines. The author has contributed to research in topics: Scattering & Integral equation. The author has an hindex of 36, co-authored 191 publications. Previous affiliations of Paul A. Martin include University of Manchester & University of Delaware.
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Papers
Corrigendum to “On angular-spectrum representations for scattering by infinite rough surfaces” [Wave Motion 24 (1996) 421–433]☆
John A. DeSanto,Paul A. Martin +1 more
TL;DR: In this paper, the authors considered the energy flux through a truncated rough surface and derived boundary integral equations for reflection of a planewave by atwo-dimensional rough surfaces.
G.R. Wickham: an appreciation
TL;DR: Gerry Wickham as discussed by the authors gave a short survey of his life and his work, including a list of his publications, and a short review of his work. But this survey is limited to the first half of 1995.
Variation in foraging strategies of New Zealand albatross species within a dominance hierarchy
TL;DR: Four species of co-occurring albatrosses in southern New Zealand that share food resources but differ in dominance status are investigated to test for variation in strategies to acquire supplemental food provided by ecotourism boats, finding evidence for distinct foraging strategies consistent with each species’ dominance rank.
Comment on “Elastic wave propagation in a solid layer with laser-induced point defects” [J. Appl. Phys. 110, 064906 (2011)]
TL;DR: In this article, it is shown that Mirzade's analysis is incomplete and substantial corrections are required to correct the error of the analysis, and a linear theory for the propagation of waves in an elastic solid with atomic point defects is proposed.
Acoustic scattering by a small obstacle in the time domain.
TL;DR: In this article , the beginning of a theory for such problems using time domain boundary integral equations is outlined, and the key question is "What does it mean for an obstacle to be 'small'?"