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Lena Gorelick

Researcher at University of Western Ontario

Publications -  27
Citations -  5151

Lena Gorelick is an academic researcher from University of Western Ontario. The author has contributed to research in topics: Trust region & Image segmentation. The author has an hindex of 16, co-authored 27 publications receiving 4887 citations. Previous affiliations of Lena Gorelick include Weizmann Institute of Science & University of Waterloo.

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Proceedings ArticleDOI

Actions as space-time shapes

TL;DR: The method is fast, does not require video alignment and is applicable in many scenarios where the background is known, and the robustness of the method is demonstrated to partial occlusions, non-rigid deformations, significant changes in scale and viewpoint, high irregularities in the performance of an action and low quality video.
Journal ArticleDOI

Actions as Space-Time Shapes

TL;DR: The method is fast, does not require video alignment, and is applicable in many scenarios where the background is known, and the robustness of the method is demonstrated to partial occlusions, nonrigid deformations, significant changes in scale and viewpoint, high irregularities in the performance of an action, and low-quality video.
Proceedings ArticleDOI

GrabCut in One Cut

TL;DR: This work proposes a new energy term explicitly measuring L1 distance between the object and background appearance models that can be globally maximized in one graph cut and shows that in many applications this simple term makes NP-hard segmentation functionals unnecessary.
Journal ArticleDOI

Shape Representation and Classification Using the Poisson Equation

TL;DR: This work presents a novel approach that allows to reliably compute many useful properties of a silhouette that assigns, for every internal point of the silhouette, a value reflecting the mean time required for a random walk beginning at the point to hit the boundaries.
Proceedings ArticleDOI

Shape representation and classification using the Poisson equation

TL;DR: This work presents a novel approach that allows us to reliably compute many useful properties of a silhouette that assigns for every internal point of the silhouette a value reflecting the mean time required for a random walk beginning at the point to hit the boundaries.