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Lempel-Ziv 压缩算法
- 本程序采用 Lempel-Ziv 压缩算法,代码是根据 Markus Franz Xaver Johannes Oberhumer 的 LZO 改写而成-the procedures used Lempel - Ziv compression algorithm, code is based on Franz Xaver Markus Johannes Oberhumer rewritten from the LZO
Lempel-Ziv 压缩算法
- Lempel-Ziv 压缩算法文档--Lempel-Ziv compression algorithm documents
Lempel-Ziv 压缩算法
- 本程序采用 Lempel-Ziv 压缩算法,代码是根据 Markus Franz Xaver Johannes Oberhumer 的 LZO 改写而成-the procedures used Lempel- Ziv compression algorithm, code is based on Franz Xaver Markus Johannes Oberhumer rewritten from the LZO
Lempel-Ziv压缩算法
- downloaded from internet
lzss_huf
- This scheme is initiated by Ziv and Lempel [1]. A slightly modified version is described by Storer and Szymanski [2]. An implementation using a binary tree is proposed by Bell [3]. The algorithm is quite simple: Keep a r
lzw_yang
- the famous Lempel Ziv Welch compressor.
lzw压缩
- 无损数据压缩的源码，Lempel Ziv Welch算法-lossless data compression source code, the Lempel Ziv Welch algorithm
23952
- My (so called) HiP compression algorithm as console mode utility. It s a hybrid of Lempel-Ziv 77 and Adaptive Huffman encoding (Huffman + LZ77 ZIP = HiP) with a word prefix hash algorithm etc.-My (so called) a c
lzw.c
- Lempel-Ziv coding 源代码（Ｃ）-Lempel-Ziv coding source code (C)
LempelZIv
- 读入一段数据，采用lempel-Ziv算法进行信源编码-Read into the section of data, using lempel-Ziv source coding algorithm
Lempel-Ziv
- Implementation for Lempel-Ziv code. Encoder and decoder are separated. The input is a file and the output is written in another file.
prj
- lempel-ziv complexity
lzwMatlab
- lempel-ziv welch 编码 蓝波- 立夫- 卫曲编码法-lempel-ziv welch encoding, image compression
lempel-ziv
- LZ算法-方法篱单又快捷，符号序列的译码也缀直接，一边译码一边又建成字典表，所以字典表无须传送，能无误地恢复成原符号序列。-lempel-ziv algorithm
lzw1
- Lempel Ziv Encoder in matlab
Lempel-Ziv_77
- Lempel ziv 77 coding and ddecoding algorithme
Dictionary_Codes_and_Lempel-Ziv_Coding
- Dictionary Codes and Lempel-Ziv Coding
Lempel-Ziv
- Lempel-Ziv 算法描述，压缩方法Lempel-Ziv压缩模式有许多不同的变量。基本压缩库有清晰的LZ77算法的实现（Lempel-Ziv，1977），执行的很好，源代码也非常容易理解。 -Lempel-Ziv algorithm described in
Lempel-Ziv-
- 二次量化和lemple-ziv复杂度算法，适用于一维时间序列，复杂性研究的前提-Second applicable to one-dimensional time sequence