DocumentCode
60264
Title
Generalized Random Grid and Its Applications in Visual Cryptography
Author
Xiaotian Wu ; Wei Sun
Author_Institution
Sch. of Inf. Sci. & Technol., Sun Yat-sen Univ., Guangzhou, China
Volume
8
Issue
9
fYear
2013
fDate
Sept. 2013
Firstpage
1541
Lastpage
1553
Abstract
Random grid (RG) is a method to implement visual cryptography (VC) without pixel expansion. However, a reconstructed secret with lower visual quality reveals in RG-based VC due to the fact that average light transmission of a share is fixed at 1/2. In this work, we introduce the concept of generalized RG, where the light transmission of a share becomes adjustable, and adopt generalized RG to implement different VC schemes. First, a basic algorithm, a (2,2) generalized RG-based VC, is devised. Based on the (2,2) scheme, two VC schemes including a (2,n) generalized RG-based VC and a (n,n) xor-based meaningful VC are constructed. The two derived algorithms are designed to solve different problems in VC. In the (2,n) scheme, recovered image quality is further improved. In the (n,n) method, meaningful shares are constructed so that the management of shadows becomes more efficient, and the chance of suspicion on secret image encryption is reduced. Moreover, superior visual quality of both the shares and recovered secret image is achieved. Theoretical analysis and experimental results are provided as well, demonstrating the effectiveness and advantages of the proposed algorithms.
Keywords
cryptography; image coding; (2,2) generalized RG-based VC; RG method; VC; image quality; random grid method; secret image encryption; shadows management; share light transmission; visual cryptography; visual quality; Algorithm design and analysis; Cryptography; Equations; Image quality; Image reconstruction; Stacking; Visualization; Visual cryptography; meaningful share; random grid; visual quality; visual secret sharing; xor;
fLanguage
English
Journal_Title
Information Forensics and Security, IEEE Transactions on
Publisher
ieee
ISSN
1556-6013
Type
jour
DOI
10.1109/TIFS.2013.2274955
Filename
6570506
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