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Ramani Duraiswami

Researcher at University of Maryland, College Park

Publications -  254
Citations -  10679

Ramani Duraiswami is an academic researcher from University of Maryland, College Park. The author has contributed to research in topics: Fast multipole method & Boundary element method. The author has an hindex of 55, co-authored 247 publications receiving 10132 citations. Previous affiliations of Ramani Duraiswami include Sandia National Laboratories & University of Maryland, Baltimore.

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Journal ArticleDOI

Background and foreground modeling using nonparametric kernel density estimation for visual surveillance

TL;DR: This paper constructs a statistical representation of the scene background that supports sensitive detection of moving objects in the scene, but is robust to clutter arising out of natural scene variations.

Fast multipole methods for the Helmholtz equation in three dimensions

TL;DR: Introduction elementary factored solutions structure of FMM algorithms new results on recurrence relations translation coefficients transforms of the Helmhlotz equation properties and representations of translation operators applications of multipole methods.
Proceedings ArticleDOI

Fast multiple object tracking via a hierarchical particle filter

TL;DR: A very efficient and robust visual object tracking algorithm based on the particle filter that maintains multiple hypotheses and offers robustness against clutter or short period occlusions is presented.
Proceedings ArticleDOI

Efficient mean-shift tracking via a new similarity measure

TL;DR: A new, simple-to-compute and more discriminative similarity measure in spatial-feature spaces allows the mean shift algorithm to track more general motion models in an integrated way and is tested on several image sequences and shown to achieve robust and reliable frame-rate tracking.
Journal ArticleDOI

SoftPOSIT: Simultaneous Pose and Correspondence Determination

TL;DR: A new algorithm, called SoftPOSIT, for determining the pose of a 3D object from a single 2D image when correspondences between object points and image points are not known, which has an asymptotic run-time complexity that is better than previous methods by a factor of the number of image points.