A suboptimal embedding algorithm with low complexity for binary data hiding

Jyun-Jie Wang, Houshou Chen
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引用次数: 6

Abstract

A novel suboptimal hiding algorithm for binary data based on weight approximation embedding, WAE, is proposed. Given a specified embedding rate, this algorithm exhibits an advantage of efficient binary embedding with reduced embedding complexity. The suboptimal WAE algorithm performs an embedding procedure through a parity check matrix. The optimal embedding based on maximal likelihood algorithm aims to locate the coset leader to minimize the embedding distortion. On the contrary, the WAE algorithm looks for a target vector close to the coset leader in an efficiently iterative manner. Given an linear embedding code C(n, k), the embedding complexity using the optimal algorithm is O(2k), while the complexity in the suboptimal WAE is reduced to O(sk) where s is the average iterations.
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一种低复杂度的次优嵌入算法用于二进制数据隐藏
提出了一种新的基于权值逼近嵌入的二值数据次优隐藏算法——WAE。在一定的嵌入率下,该算法具有有效的二值嵌入和较低的嵌入复杂度。次优WAE算法通过奇偶校验矩阵执行嵌入过程。基于最大似然算法的最优嵌入旨在定位协集的前导,使嵌入失真最小化。相反,WAE算法以一种有效的迭代方式寻找靠近coset leader的目标向量。给定线性嵌入代码C(n, k),使用最优算法的嵌入复杂度为O(2k),而次优WAE的复杂度降低为O(sk),其中s为平均迭代次数。
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