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| | Dr. Denis Blackmore's Home Page |
 | | His research in manufacturing science, fractal surface characterization, vortex breakdown, granular flow dynamics, metrology, biomathematics and his current work in swept volumes reflects his interests in applications of mathematics. |
 | | ''Swept volumes: a retrospective and prospective view''(with M.C. Leu, L.P. Wang, and H. Jiang), Neural, Parallel and Scientific Computations 5, 1997, pp. |
 | | (1) Analysis and Representation of Swept Volumes: We developed characterizations of swept volumes of general piecewise-smooth objects in terms of trajectories of differential equations that we call the sweep differential equation(SDE) and the sweep-envelope differential equation(SEDE). |
| web.njit.edu /~blackmor (1156 words) |
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