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基于多阶分数离散切比雪夫变换和产生序列的图像加密方法

肖斌 史文明 李伟生 马建峰

通信学报2018,Vol.39Issue(5):1-10,10.
通信学报2018,Vol.39Issue(5):1-10,10.DOI:10.11959/j.issn.1000-436x.2018072

基于多阶分数离散切比雪夫变换和产生序列的图像加密方法

Image encryption method based on multiple-order fractional discrete Tchebichef transform and generating sequence

肖斌 1史文明 1李伟生 1马建峰2

作者信息

  • 1. 重庆邮电大学计算智能重点实验室,重庆 400065
  • 2. 西安电子科技大学计算机学院,陕西 西安 710071
  • 折叠

摘要

Abstract

Fractional transform based image encryption methods have been widely studied in recent years. However, most of the existing fractional transform based image encryption methods are defined in the complex field. Thus, the en-crypted images contain both phase and amplitude information, which is not conducive to transmission and storage. Moreover, some encryption methods that meet the requirements of reality-preserving have problems of relatively single keys, lacking of sensitivity and so on. An image encryption method was proposed based on multiple-order fractional dis-crete Tchebichef transform and generating sequence. The proposed method used randomly generated row and column vectors and generating sequence generated by Chaotic sequences as keys to encrypt images, which not only satisfied property of reality-preserving transmission but also greatly expanded the key space. The experimental results further demonstrate that the proposed encryption method can resist a variety of attacks, and decrypted images are almost non-distored, which indicate excellent encryption effect, sufficient security and robustness of the method.

关键词

分数阶/产生序列/图像加密/离散切比雪夫变换

Key words

fractional order/generating sequence/image encryption/discrete Tchebichef transform

分类

信息技术与安全科学

引用本文复制引用

肖斌,史文明,李伟生,马建峰..基于多阶分数离散切比雪夫变换和产生序列的图像加密方法[J].通信学报,2018,39(5):1-10,10.

基金项目

国家自然科学基金资助项目(No.61572092,No.U1401252) (No.61572092,No.U1401252)

国家重点研发计划基金资助项目(No.2016YFC1000307-3)The National Natural Science Foundation of China(No.61572092,No.U1401252),The National Science&Technology Major Project(No.2016YFC1000307-3) (No.2016YFC1000307-3)

通信学报

OA北大核心CSCDCSTPCD

1000-436X

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