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Optimal (2,n) and (2, infinity) visual secret sharing by generalized random grids

机译:广义随机网格优化的(2,n)和(2,无穷大)视觉秘密共享

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摘要

Based on generalized random grids, this paper proposes two visual cryptography methods denoted as (2,n) GRG and (2, infinity) GRG. The (2,n) GRG is suitable for the pre-decided number of shares, and the (2, infinity) method is suitable for the adjustable number of shares. The proposed (2,n) GRG achieves better contrast on the stacking result, and the proposed (2, infinity) GRG enables extending the number of shares anytime. Based on the definition of contrast in Shyu's work in 2007, we also demonstrate that the stacking result of (2, n) GRG is close to the theoretical bound of the contrast, and the stacking result of (2,infinity) GRG achieves the theoretical bound of the contrast.
机译:基于广义随机网格,本文提出了两种视觉密码方法,分别表示为(2,n)GRG和(2,infinity)GRG。 (2,n)GRG适用于预定的份额数,(2,infinity)方法适用于可调的份额数。提出的(2,n)GRG在堆叠结果上实现了更好的对比度,并且提出的(2,infinity)GRG可以随时扩展份额的数量。根据Shyu在2007年的工作中对对比度的定义,我们还证明了(2,n)GRG的叠加结果接近对比度的理论界限,并且(2,infinity)GRG的叠加结果达到了理论值对比的界限。

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