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Wiener Filter-Based Error Resilient Time-Domain Lapped Transform

机译:基于维纳滤波器的误差弹性时域重叠变换

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In this paper, the design of the error resilient time-domain lapped transform is formulated as a linear minimal mean-squared error problem. The optimal Wiener solution and several simplifications with different tradeoffs between complexity and performance are developed. We also prove the persymmetric structure of these Wiener filters. The existing mean reconstruction method is proven to be a special case of the proposed framework. Our method also includes as a special case the linear interpolation method used in DCT-based systems when there is no pre/postfiltering and when the quantization noise is ignored. The design criteria in our previous results are scrutinized and improved solutions are obtained. Various design examples and multiple description image coding experiments are reported to demonstrate the performance of the proposed method
机译:在本文中,将容错时域重叠变换的设计公式化为线性最小均方误差问题。开发了最佳的维纳解决方案以及在复杂性和性能之间进行折衷的几种简化方法。我们还证明了这些维纳滤波器的对称结构。事实证明,现有的均值重构方法是该框架的特例。作为特殊情况,我们的方法还包括在没有前置/后置滤波且忽略量化噪声的情况下,在基于DCT的系统中使用的线性插值方法。我们仔细研究了先前结果中的设计标准,并获得了改进的解决方案。报告了各种设计实例和多描述图像编码实验,以证明该方法的性能

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