CSDL Home IEEE Transactions on Pattern Analysis & Machine Intelligence 2000 vol.22 Issue No.03 - March
Issue No.03 - March (2000 vol.22)
DOI Bookmark: http://doi.ieeecomputersociety.org/10.1109/34.841758
<p><b>Abstract</b>—This paper presents a new variational framework for detecting and tracking multiple moving objects in image sequences. Motion detection is performed using a statistical framework for which the observed interframe difference density function is approximated using a mixture model. This model is composed of two components, namely, the static (background) and the mobile (moving objects) one. Both components are zero-mean and obey Laplacian or Gaussian law. This statistical framework is used to provide the motion detection boundaries. Additionally, the original frame is used to provide the moving object boundaries. Then, the detection and the tracking problem are addressed in a common framework that employs a geodesic active contour objective function. This function is minimized using a gradient descent method, where a flow deforms the initial curve towards the minimum of the objective function, under the influence of internal and external image dependent forces. Using the level set formulation scheme, complex curves can be detected and tracked while topological changes for the evolving curves are naturally managed. To reduce the computational cost required by a direct implementation of the level set formulation scheme, a new approach named Hermes is proposed. Hermes exploits aspects from the well-known front propagation algorithms (Narrow Band, Fast Marching) and compares favorably to them. Very promising experimental results are provided using real video sequences.</p>
Front propagation, geodesic active contours, level set theory, motion detection, tracking.
Nikos Paragios, Rachid Deriche, "Geodesic Active Contours and Level Sets for the Detection and Tracking of Moving Objects", IEEE Transactions on Pattern Analysis & Machine Intelligence, vol.22, no. 3, pp. 266-280, March 2000, doi:10.1109/34.841758