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ROBUST DECODING OF ARITHMETIC CODES FOR IMAGE TRANSMISSION OVER ERROR-PRONE CHANNELS

机译:易于易于易置通道的图像传输算术码的强大解码

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This paper addresses the issue of robust decoding of arithmetic codes. We first analyze dependencies between the variables involved in arithmetic coding by means of the Bayesian formalism. This provides a suitable framework for designing a soft decoding algorithm that provides high error-resilience. It also provides a natural setting for "soft synchronization", i.e., to introduce anchors favoring the likelihood of "synchronized" paths. In order to maintain the complexity of the estimation within a realistic range, a simple, yet efficient, pruning method is described. Models and algorithms are then applied to context-based arithmetic coding widely used in practical systems (e.g. JPEG-2000). Experimentation results with both theoretical sources and with real images coded with JPEG-2000 reveal very good error resilience performances.
机译:本文解决了算术码的强大解码问题。我们首先通过贝叶斯形式主义分析算术编码中涉及的变量之间的依赖关系。这提供了一种用于设计软解码算法的合适框架,其提供了高纠蚀性。它还提供了“软同步”的自然设置,即引入有利于“同步”路径可能性的锚点。为了保持现实范围内的估计的复杂性,描述了简单但有效的修剪方法。然后将模型和算法应用于基于上下文的算术编码,广泛用于实际系统(例如JPEG-2000)。实验结果与理论来源和与JPEG-2000编码的真实图像显示出非常好的错误弹性表演。

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