Nan Hu
Stanford University
16 Papers
197 Citations
Nan Hu is an academic researcher from Stanford University. The author has contributed to research in topics: Adjacency matrix & Isomap. The author has an hindex of 9, co-authored 16 publications. Previous affiliations of Nan Hu include University of Kentucky & Institute for Infocomm Research Singapore.
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Papers
Head pose estimation by non-linear embedding and mapping
Nan Hu,Weimin Huang,Surendra Ranganath +2 more
- 14 Nov 2005
TL;DR: A new scheme to robustly estimate the head pose from either video sequence or individual images, developed from ISOMAP, and an adaptive local fitting technique to filter unreasonable mappings is proposed.
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Distributable Consistent Multi-object Matching
Nan Hu,Qixing Huang,Boris Thibert,Leonidas J. Guibas +3 more
- 01 Jun 2018
TL;DR: In this paper, the authors propose an optimization-based framework to multiple object matching, which divides the input object collection into overlapping sub-collections and enforce map consistency among each sub-collection.
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Stable and Informative Spectral Signatures for Graph Matching
TL;DR: This paper considers the approximate weighted graph matching problem and introduces stable and informative first and second order compatibility terms suitable for inclusion into the popular integer quadratic program formulation.
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Graph Matching with Anchor Nodes: A Learning Approach
TL;DR: In this article, the authors considered the weighted graph matching problem with partially disclosed correspondences between a number of anchor nodes and formulated an optimization problem which incorporates the knowledge of anchors, and then set up an integer quadratic program to solve for a near optimal graph matching.
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Secure Image Filtering
Nan Hu,Sen-ching S. Cheung,Thinh Nguyen +2 more
- 01 Oct 2006
TL;DR: Two efficient SMC protocols for distributed linear image filtering between two parties, one party with the original image and the other with the image filter are developed, based on a combination of rank reduction and random permutation and random perturbation.
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