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Riemannian Computing in Computer Vision (Hardcover, 1st ed. 2016): Pavan K Turaga, Anuj Srivastava Riemannian Computing in Computer Vision (Hardcover, 1st ed. 2016)
Pavan K Turaga, Anuj Srivastava
R4,800 Discovery Miles 48 000 Ships in 10 - 15 working days

This book presents a comprehensive treatise on Riemannian geometric computations and related statistical inferences in several computer vision problems. This edited volume includes chapter contributions from leading figures in the field of computer vision who are applying Riemannian geometric approaches in problems such as face recognition, activity recognition, object detection, biomedical image analysis, and structure-from-motion. Some of the mathematical entities that necessitate a geometric analysis include rotation matrices (e.g. in modeling camera motion), stick figures (e.g. for activity recognition), subspace comparisons (e.g. in face recognition), symmetric positive-definite matrices (e.g. in diffusion tensor imaging), and function-spaces (e.g. in studying shapes of closed contours).

Riemannian Computing in Computer Vision (Paperback, Softcover reprint of the original 1st ed. 2016): Pavan K Turaga, Anuj... Riemannian Computing in Computer Vision (Paperback, Softcover reprint of the original 1st ed. 2016)
Pavan K Turaga, Anuj Srivastava
R4,568 Discovery Miles 45 680 Ships in 18 - 22 working days

This book presents a comprehensive treatise on Riemannian geometric computations and related statistical inferences in several computer vision problems. This edited volume includes chapter contributions from leading figures in the field of computer vision who are applying Riemannian geometric approaches in problems such as face recognition, activity recognition, object detection, biomedical image analysis, and structure-from-motion. Some of the mathematical entities that necessitate a geometric analysis include rotation matrices (e.g. in modeling camera motion), stick figures (e.g. for activity recognition), subspace comparisons (e.g. in face recognition), symmetric positive-definite matrices (e.g. in diffusion tensor imaging), and function-spaces (e.g. in studying shapes of closed contours).

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