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Ishwar K. Sethi
Researcher at University of Rochester
Publications - 154
Citations - 5178
Ishwar K. Sethi is an academic researcher from University of Rochester. The author has contributed to research in topics: Feature detection (computer vision) & Artificial neural network. The author has an hindex of 33, co-authored 153 publications receiving 5012 citations. Previous affiliations of Ishwar K. Sethi include Oakland University & Wayne State University.
Papers
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Proceedings ArticleDOI
Temporal Segmentation Of Image Sequences
TL;DR: For motion analysis approaches using an extended imagesequence, it is very important that any motion discontinuity across time be identified as discussed by the authors, which is independent of the goal of motion analysis, as such a detection of motion continuity will permit the integration of desired information only fromthe appropriate part of the extended image sequence.
Book ChapterDOI
Media content management
TL;DR: In one example embodiment, a system includes a first device configured to transmit a request for temporary user rights to media content and a server configured to issue the temporaryuser rights to the media content to a user account authenticated on the first device.
Proceedings ArticleDOI
LIPID: Local Image Permutation Interval Descriptor
TL;DR: An extensive evaluation on the well-known benchmark datasets reveals the robustness and effectiveness of LIPID as well as its capability to handle illumination changes and texture images.
Proceedings ArticleDOI
A new online learning algorithm with application to image segmentation
Mingkun Li,Ishwar K. Sethi +1 more
TL;DR: The experimental results using computer-generated data show that the proposed online learning algorithm can quickly learn the underlying structure from data and clearly show the efficacy of the proposed image segmentation method.
Proceedings ArticleDOI
Correspondence using property coherence
TL;DR: A generalization of the correspondence approach of Sethi and Jain by extending the path coherence criterion to high dimensional vector space allows the same correspondence procedure to be used for a variety of tokens including points, lines, planes and regions.