Enhancing Gradient Sparsity for Parametrized Motion Estimation
Author(s) -
Junyu Han,
Fei Qi,
Guangming Shi
Publication year - 2011
Language(s) - English
Resource type - Conference proceedings
DOI - 10.5244/c.25.42
Subject(s) - motion estimation , regularization (linguistics) , affine transformation , motion field , computer science , motion (physics) , optical flow , structure from motion , norm (philosophy) , constant (computer programming) , artificial intelligence , constant of motion , field (mathematics) , mathematics , algorithm , equations of motion , image (mathematics) , physics , quantum mechanics , political science , pure mathematics , law , programming language
In this paper, we propose a novel motion estimation framework based on the sparsity associated with gradients of the parametrized motion field. Beginning with Shen and Wu’s sparse model for optic flow estimation [15], we show the sparsity of the motion field can be enhanced by increasing the degree of freedom of the parametrized motion model. With such an enhancement, we formulate the motion estimation as an ‘0 optimization problem. Along with an ‘1 norm regularization to the instant constancy assumption, this problem is solved by a reweighted ‘1 optimization approach. Experiments on constant, pure translational, and affine motion models certify that the enhanced sparsity provides improved accuracy for motion estimation.
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