DocumentCode
3404325
Title
Multi-Task low-rank and sparse matrix recovery for human motion segmentation
Author
Xiangyang Wang ; Wanggen Wan ; Guangcan Liu
Author_Institution
Sch. of Commun. & Inf. Eng., Shanghai Univ., Shanghai, China
fYear
2012
fDate
Sept. 30 2012-Oct. 3 2012
Firstpage
897
Lastpage
900
Abstract
This paper proposes a new algorithm, named Multi-Task Robust Principal Component Analysis (MTRPCA), to collaboratively integrate multiple visual features and motion priors for human motion segmentation. Given the video data described by multiple features, the human motion part is obtained by jointly decomposing multiple feature matrices into pairs of low-rank and sparse matrices. The inference process is formulated as a convex optimization problem that minimizes a constrained combination of nuclear norm and ℓ2,1-norm, which can be solved efficiently with Augmented Lagrange Multiplier (ALM) method. Compared to previous methods, which usually make use of individual features, the proposed method seamlessly integrates multiple features and priors within a single inference step, and thus produces more accurate and reliable results. Experiments on the HumanEva human motion dataset show that the proposed MTRPCA is novel and promising.
Keywords
image segmentation; matrix decomposition; minimisation; motion estimation; principal component analysis; sparse matrices; video signal processing; ALM method; HumanEva human motion dataset; MTRPCA; augmented Lagrange multiplier method; collaborative multiple visual feature integration; constrained combination minimization; convex optimization problem; human motion segmentation; inference process; joint multiple feature matrix decomposition; l2,1-norm; motion priors; multitask low-rank matrix recovery; multitask robust principal component analysis; nuclear norm; sparse matrix recovery; video data; Computer vision; Humans; Matrix decomposition; Motion segmentation; Principal component analysis; Robustness; Sparse matrices; Augmented Lagrange Multipliers; Human motion segmentation; Low-rank matrix recovery; Robust Principal Component Analysis; Sparse representation;
fLanguage
English
Publisher
ieee
Conference_Titel
Image Processing (ICIP), 2012 19th IEEE International Conference on
Conference_Location
Orlando, FL
ISSN
1522-4880
Print_ISBN
978-1-4673-2534-9
Electronic_ISBN
1522-4880
Type
conf
DOI
10.1109/ICIP.2012.6467005
Filename
6467005
Link To Document