Procedings of the British Machine Vision Conference 2015 2015
DOI: 10.5244/c.29.182
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Hybrid One-Shot 3D Hand Pose Estimation by Exploiting Uncertainties

Abstract: Figure 1: (a) A learned joint regressor might fail to recover the pose of a hand due to ambiguities or lack of training data. (b) We make use of the inherent uncertainty of a regressor by enforcing it to generate multiple proposals. The crosses show the top three proposals for the proximal interphalangeal joint of the ring finger for which the corresponding ground truth position is drawn in green. The marker size of the proposals corresponds to degree of confidence. (c) A subsequent model-based optimisation pr… Show more

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Cited by 22 publications
(16 citation statements)
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“…Thereafter, an inverse Kinematics (IK) is applied to estimate 3D hand pose based on predicted joints. Poier et al [15] use a model based optimization step based on multiple 3D joint hypothesis (proposal distributions) received from a random regressor. In [19], coarse joints are predicted using pixel classification random forest algorithm.…”
Section: Hybrid Methods For Hand Pose Estimationmentioning
confidence: 99%
“…Thereafter, an inverse Kinematics (IK) is applied to estimate 3D hand pose based on predicted joints. Poier et al [15] use a model based optimization step based on multiple 3D joint hypothesis (proposal distributions) received from a random regressor. In [19], coarse joints are predicted using pixel classification random forest algorithm.…”
Section: Hybrid Methods For Hand Pose Estimationmentioning
confidence: 99%
“…Hybrid approaches [8,10] have recently emerged and aim at coupling the benefits of both the generative and the discriminant methods. The general idea is to use a discriminative method that provides a solution close to the actual one, combined with a generative component that fine tunes this solution by performing search in the continuous space of solutions around the solution of the discriminative method.…”
Section: Related Workmentioning
confidence: 99%
“…(8) and (9), is denoted as HMDN hard , while the one trained with Eqn. (10) and (11) is HMDN soft . In Table 3 HMDN soft consistently achieves lower errors than HMDN hard for different numbers of Gaussian components.…”
Section: Comparison With Baselinesmentioning
confidence: 99%