2014 journal article

Subspace Learning of Dynamics on a Shape Manifold: A Generative Modeling Approach

IEEE TRANSACTIONS ON IMAGE PROCESSING, 23(11), 4907–4919.

By: S. Yi* & H. Krim n

author keywords: Subspace learning; dimension reduction; shape analysis; shape dynamic analysis
TL;DR: A novel subspace learning algorithm of shape dynamics that is invertible and better characterizes the nonlinear geometry of a shape manifold while retaining a good computational efficiency is proposed. (via Semantic Scholar)
UN Sustainable Development Goal Categories
Source: Web Of Science
Added: August 6, 2018

2012 conference paper

Human activity modeling as Brownian motion on shape manifold

Scale space and variational methods in computer vision, 6667, 628–639.

By: S. Yi*, H. Krim* & L. Norris*

TL;DR: The result demonstrate the high accuracy of the modeling in characterizing different activities as well as the one to one correspondence between the process in Euclidean space and the one on manifold. (via Semantic Scholar)
Source: NC State University Libraries
Added: August 6, 2018

2011 conference paper

A invertible dimension reduction of curves on a manifold

2011 IEEE International Conference on Computer Vision Workshops (ICCV Workshops).

By: S. Yi n, H. Krim n & L. Norris n

TL;DR: This paper proposes a novel lower dimensional representation of a shape sequence using a sequence of local flat subspaces adaptive to the geometry of both of the curve and the manifold it lies on and demonstrates the advantages of the proposed theoretical innovation. (via Semantic Scholar)
UN Sustainable Development Goal Categories
9. Industry, Innovation and Infrastructure (OpenAlex)
Source: NC State University Libraries
Added: August 6, 2018

2009 journal article

A Shearlet Approach to Edge Analysis and Detection

IEEE TRANSACTIONS ON IMAGE PROCESSING, 18(5), 929–941.

By: S. Yi n, D. Labate n, G. Easley* & H. Krim n

author keywords: Curvelets; edge detection; feature extraction; shearlets; singularities; wavelets
TL;DR: This paper proposes a novel approach based on the shearlet transform: a multiscale directional transform with a greater ability to localize distributed discontinuities such as edges, which is useful to design simple and effective algorithms for the detection of corners and junctions. (via Semantic Scholar)
Source: Web Of Science
Added: August 6, 2018

Citation Index includes data from a number of different sources. If you have questions about the sources of data in the Citation Index or need a set of data which is free to re-distribute, please contact us.

Certain data included herein are derived from the Web of Science© and InCites© (2024) of Clarivate Analytics. All rights reserved. You may not copy or re-distribute this material in whole or in part without the prior written consent of Clarivate Analytics.