线性成本函数模型及其应用

Xiaorui Zhang
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引用次数: 2

摘要

在本文中,我们提出了一种新的运动特征,即MotionCurve,以及一种用于视频自适应的o(n)算法。这个新功能是基于每个视频帧中的运动活动。每帧中的运动活动用一个像素变化图(Pixel Change Map, PCM)来表示[7,6]。在PCM序列上应用变分滤波器来去除噪声并平滑“运动曲线”以适应视频。在我们的框架中,视频自适应被表述为一个优化问题。任意帧对之间的自适应代价定义为沿运动曲线积分的结果。有了这个代价函数,视频自适应就变成了一个选择最优帧集的问题,使运动曲线上跳跃代价的总和最小。各种视频的实验结果证明了我们提出的“运动曲线”特征的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Linear Cost Function Model and its Application
In this paper, we present a new motion feature, viz. MotionCurve, and an o(n) algorithm for video adaptation. This new feature is based on motion activity in each video frame. The motion activity in each frame is represented by a Pixel Change Map(PCM) [7, 6]. A variational filter is applied on the PCM sequence to remove the noise and smooth “motion curve” for video adaptation. In our framework, the video adaptation is formulated as an optimization problem. The adaptation cost between any pair of frames is defined as the result of integration along the motion curves. With this cost function, video adaptation becomes a problem of selecting the optimal set of frames such that the summation of the cost of jumps on the Motion Curve is minimal. Experimental results on various videos demonstrate the effectiveness of our proposed ”motion curve” feature.
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