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Matlab programmed method for the optical flow estimation based on the integral image

机译:Matlab编程的基于积分图像的光流估计方法

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The Optical Flow computation is the estimation of the apparent displacement of the object on an image sequence (actual image and next image). There are different methods for Optical Flow estimation, standing out exhaustive methods and differential methods. Differential Methods propose a model that considers the error in the Optical flow estimation. This model is minimized solving the Euler-Lagrange equations of linearized versions of the functional terms like in the differential model developed by Horn & Schunck. The exhaustive methods take a point and his environment in the actual image and search for the more similar in the next image like in the Steinbücker model of Exhaustive Search. In this paper is presented the implementation of the differential methods of Horn & Schunck and the Steinbücker's exhaustive “variational” method. Additionally it is posed a new method that combines the differential method and the exhaustive one. With the use of the integral image and a cost volume it manages to obtain a processing time reduction of the exhaustive methods close to a 98% in comparison to a similar implementation in Matlab. Through the implementation of the combined methods it is possible to reach below 15 degrees in average angular error (AAE).
机译:光流计算是对物体在图像序列(实际图像和下一个图像)上的视在位移的估计。有不同的光流估计方法,出色的穷举方法和微分方法。微分方法提出了一个模型,该模型考虑了光流估计中的误差。该模型可以最小化求解功能项线性化版本的Euler-Lagrange方程,例如Horn&Schunck开发的差分模型。详尽的方法会在实际图像中把握要点及其环境,然后在下一张图片中搜索更相似的内容,例如在详尽搜索的Steinbücker模型中。本文介绍了Horn&Schunck差分方法和Steinbücker穷举“变分”方法的实现。另外,提出了一种将微分法与穷举法相结合的新方法。与Matlab中的类似实现相比,利用积分图像和成本量,它设法使穷举方法的处理时间减少了近98%。通过组合方法的实施,平均角度误差(AAE)可以达到15度以下。

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