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EDGE-PRESERVING JOINT MOTION DISPARITY ESTIMATION IN STEREO IMAGE SEQUENCES

机译:立体图像序列中保留边缘的关节运动视差估计

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In this paper, we propose an energy-based joint motion-disparity estimation algorithm from the calibrated stereoscopic image sequences while preserving image discontinuities. We can estimate dense motion and disparity in the same method and compute initial dense disparity of the next frame using the constraint between motion and disparity in stereo image sequence. Using energy minimization approach, the field, which are motion and disparity, can be estimated in the same method and this method produces smooth field hi object area while preserving its discontinuities of image boundaries. To preserve discontinuities and overcome a classic ill-posed problem, we use the regularization term proposed by Nagel-Enkelmann. We solve the Euler-Lagrange equation to minimize the energy functional and this partial differential equation is solved by the gradient descent method which is the most popular algorithm. And to avoid convergence to irrelevant local minima during iterations, we choose the proper initial data. Our experiment is performed on real stereoscopic sequences. Our experimental results showed that the proposed algorithm provides the accurate fields and the motion and disparity maps reflect the constraint of motion and disparity and preserve discontinuities of image boundaries well.
机译:在本文中,我们从校准的立体图像序列中提出了一种基于能量的联合运动视差估计算法,同时保留了图像的不连续性。我们可以用相同的方法估计密集运动和视差,并使用立体图像序列中运动和视差之间的约束来计算下一帧的初始密集视差。使用能量最小化方法,可以用相同的方法估计运动场和视差场,该方法在保持对象边界不连续的情况下,在对象区域产生平滑的场。为了保留不连续性并克服经典的不适定问题,我们使用Nagel-Enkelmann提出的正则化项。我们求解Euler-Lagrange方程以使能量函数最小化,并且该偏微分方程通过最常用的算法梯度下降法求解。为了避免在迭代过程中收敛到不相关的局部最小值,我们选择适当的初始数据。我们的实验是在真实的立体序列上进行的。我们的实验结果表明,所提出的算法提供了准确的场,并且运动和视差图反映了运动和视差的约束,并很好地保留了图像边界的不连续性。

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