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Fast robust adaptation of predictor weights from min/max neighboring pixels for minimum conditional entropy

机译:从最小/最大相邻像素对预测器权重进行快速鲁棒调整,以实现最小条件熵

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Most linear predictors for image compression use only 2 or 3 weights, usually simple constants. Beyond that, intuitive models break down. Optimization does little better; the textbook minimum-variance model minimizes distortion at fixed rate, rather than minimizing entropy at fixed distortion. Its overemphasis of large prediction errors makes additional weights overly sensitive to small differences between large sums. Round-off error and singular matrices make one-pass adaptive coding difficult. This paper argues that simply bumping fixed-point weights of min/max neighboring pixels is closer to optimum, then demonstrates practicality and robustness up to 5 or 6 weights.
机译:大多数用于图像压缩的线性预测变量仅使用2或3个权重,通常是简单常数。除此之外,直观的模型也会崩溃。优化效果不佳;教科书的最小方差模型将固定速率下的失真降到最低,而不是将固定失真下的熵降到最低。它过分强调大的预测误差,使得额外的权重对大和之间的小差异过于敏感。舍入误差和奇异矩阵使一遍自适应编码变得困难。本文认为,简单地增加最小/最大相邻像素的定点权重会使其接近最佳值,然后证明实用性和鲁棒性最高可达5或6个权重。

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