A fast renormalisation for arithmetic coding

M. Schindler
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引用次数: 37

Abstract

Summary form only given. All integer based arithmetic coding consists of two steps: proportional range restriction and range expansion (renormalisation). Here a method is presented that significantly reduces the complexity of renormalisation, allowing a speedup of arithmetic coding by a factor of up to 2. The main idea is to treat the output not as a binary number, but as a base 256 (or other) number. This requires less renormalisation and no bitwise operations.
算术编码的快速重整化
只提供摘要形式。所有基于整数的算术编码都包括两个步骤:比例范围限制和范围扩展(重整化)。本文提出了一种方法,该方法显著降低了重整化的复杂性,使算术编码的速度提高了2倍。其主要思想是不将输出视为二进制数,而是将其视为基数256(或其他)数。这需要较少的重整化和无位操作。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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