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DM
2010
115views more  DM 2010»
13 years 3 months ago
Walking in circles
We show that for every x1, . . . , xn, y1, . . . , yn ∈ S1 there exists i ∈ {1, . . . , n} such that n k=1 d(xi, xk) ≤ n k=1 d(xi, yk), where S1 is the unit circle and d is ...
Noga Alon, Michal Feldman, Ariel D. Procaccia, Mos...
TKDE
2008
110views more  TKDE 2008»
13 years 4 months ago
Random Walks to Identify Anomalous Free-Form Spatial Scan Windows
Often, it is required to identify anomalous windows over a spatial region that reflect unusual rate of occurrence of a specific event of interest. A spatial scan statistic-based ap...
Vandana Pursnani Janeja, Vijayalakshmi Atluri

Publication
104views
14 years 6 months ago
Examining travel distances by walking and cycling, Montréal, Canada
Active transportation – especially walking and cycling – is undergoing a surge in popularity in urban planning and transportation circles as a solution to the environmental and...
Yasmin, F., Larsen, J. & El-Geneidy, A.
FGR
2004
IEEE
127views Biometrics» more  FGR 2004»
13 years 8 months ago
Gait Style and Gait Content: Bilinear Models for Gait Recognition Using Gait Re-sampling
Human Identification using gait is a challenging computer vision task due to the dynamic motion of gait and the existence of various sources of variations such as viewpoint, walki...
Chan-Su Lee, Ahmed M. Elgammal
ICCS
2001
Springer
13 years 9 months ago
A Feynman-Kac Path-Integral Implementation for Poisson's Equation
This study presents a Feynman–Kac path-integral implementation for solving the Dirichlet problem for Poisson’s equation. The algorithm is a modified “walk on spheres” (WO...
Chi-Ok Hwang, Michael Mascagni