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Secure Color Visual Secret Sharing Scheme Using Shifting Coefficient with No Pixel Expansion

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Secure Color Visual Secret Sharing Scheme Using

Shifting Coefficient with No Pixel Expansion

John Justin M, Manimurugan S, Alagendran B

Department of Computer Science and Engineering, Karunya University,

Coimbatore,India

Abstract-The focus is to design a framework for a color visual secret sharing scheme highlighting towards its security and pixel expansion problems. A Secret image has been diffused in between two meaningful cover images called share images. The participant who stacks both the share images can only obtain the secret image. In addition to that an extra confidential image has been embedded in share images to provide additional security in promoting the authentication to the participant and it carries the lifetime of the secret image. To reveal the extra confidential image, place the first share constantly and shift the second share to some unit. In this Paper a shifting coefficient value has been introduced to shift the second share image to certain unit, here the shifting coefficient acts as a key in-between the participant without which the Extra confidential image will not be revealed, which promotes good level of security also no pixel value has been expanded throughout the process.

Keywords-Visual Cryptography, Visual Secret Sharing Scheme, No Pixel expansion, Shifting Coefficient.

I. INTRODUCTION

Internet is important but insecure platform for communication. Many digital images that carry secret information are transmitted via internet. Hence it becomes common, sending secret information through internet in our day to day life. Once if the Secret information is leaked to unauthorized users then it leads to unpredictable loss to the owner or participant. For example, if the bank accounts detail or credit card information were leaked then it leads to financial risk. Therefore it is necessary to secure the secret information while transmitting it through internet. For securing the information many encryption algorithm has been proposed earlier like conventional cryptosystem such as AES(Advanced Encryption Standard),DES(Data Encryption Standard),ECC (Elliptic Curve

Cryptography),RSA (RSA) they are vulnerable to the attacks perform by the attackers one or in the other way. In order to meet this vulnerability data hiding scheme like visual secret sharing scheme has been proposed. Visual Secret Sharing actually hides a secret image in two cover images called share images and sends it via internet; the participant at the receiver end stacks both the image to reveal the secret image. Mainly it does not need any computation work rather the secret image can be viewed by the human vision. The extra confidential image is revealed by placing the first share image constantly and shifting the second share image to certain units by using the shifting coefficient value introduced in this paper. The shifting coefficient is a key like structure added during the embedding of the extra confidential image into the cover images and the key value is needed while extracting of the share images to reveal the extra confidential image.

II. LITERATURE SURVEY

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good level of increase in terms of quality of the obtained secret image when compared with the other existing techniques.[2]

Hsien Chu Wu et al has put forth a visual cryptographic method for color images using the meaningful shares. In this paper, the halftone technique is used along with the (CCT) cover coding table and (SCT) secret coding table for generating the meaningful shares to avoid the attention of the hackers or attackers. Here the secret image is obtained by superimposing the two share images one on another. Results shows good achievement in attaining good range of security.[3]

Shyong Jian Shyu has designed a framework for Image encryption by using random grids. When compared to the existing visual cryptography schemes, this algorithm does not need any basis matrices for encoding the shares. Hence the pixel expansion problem has been fixed.[4]

A novel secret image sharing scheme for the true color images with size constraint was proposed by Du-Shiau Tsai. In this paper, the combination of neural networks with the variant visual image secret sharing scheme, the quality of the revealed secret images and camouflage images were observed to be the same to its appropriate original images. Experimental results proves the feasibility of the method.[5]

Modifying

Diffusion

Stacking

Fig 1. Block diagram of Der-Chyuan Lou et al’s model [1]

 

Stacking

Swap Kernel

Fig 2. Block diagram of Chang et al’s model [2]

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Share Image A Share Image B

Fig 7. Extraction phase of the Shifting Coefficient Method

V. PERFORMANCE PARAMETER

To evaluate the performance of the proposed system, it is necessary to calculate the accurate rate of images used in this system (i.e.) the accurate rates of stacking result of original cover images and share images generated by the algorithm. The accurate rates of black secret area and white secret area are

represented as ARB and ARW which can be obtained by the following equations (3) and (4).

| |

| |

(3)

| |

| |

(4)

Where SR represents the stacking result of share images, SI represents secret image, symbol ‘0’ (zero) denotes black pixels and symbol ‘1’ (one) denotes the white pixels. For white secret region, this method converts the stacking result to as white as possible in order to increase the revealing contrast. On the other side, for the black secret region, this method converts the stacking result to as black as possible in order to increase the accurate. Hence, the difference between the white secret region and the black secret region is observed.

VI. RESULTS AND DISCUSSIONS

The following is the experimental results obtained from the proposed method of Visual Secret Sharing Scheme. fig.8 is the basic input images Baboon and Lena which are ready to be processed. Fig.9 holds the Half toned images of Baboon and Lena. The Secret image holds the secret message of “meet me at Richie park” fig .10 (a) and Extra Confidential Image holds the name “John” fig 10(b).Finally the fig.11are the share images which are to be sent to the receiver or participant. Fig.12.(a) is the Revealed Secret Image and Revealed Extra Confidential Image by Shifting Coefficient is obtained fig 12(b).

(a)

(b)

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(a)

(b)

Fig.9. Halftoned Images (a) Baboon (b)Lena

(a) (b)

Fig.10. Images (a) Secret Image (b) Extra Confidential Image

(a)

(b)

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(a) (b)

Fig.12. Images (a) Revealed Secret Image (b) Revealed Extra Confidential Image by Shifting Coefficient

The accurate rate of the different main secret images and extra confidential images are calculated by the formula given in equation (4) and (5) and its result is given separately for the black pixels and white pixels as well called the ARb and ARw for four different set of secret images and extra confidential images in the following Table I. and its corresponding graphical representation for four trials is given in the fig. 13.depicts the accurate rate for black and white pixels for different secret images and extra confidential images.

TABLE I . ACCURATE RATE OF THE DIFFERENT SECRETS IMAGE AND EXTRA CONFIDENTIAL IMAGES

ARB ARw

Main Secret 1 0.8912 0.6934

Extra Confidential 1 0.8722 0.3155

Main Secret 2 0.9065 0.7219

Extra Confidential 2 0.9041 0.3388

Main Secret 3 0.9076 0.8495

Extra Confidential 3 0.8719 0.3865

Main Secret 4 0.9139 0.8634

Extra Confidential 4 0.8890 0.3989

Fig.13. graphical chart for the readings taken as accurate rates fro m the experiment (table I)

VII. CONCLUSION

This paper generates a secure color visual secret sharing scheme in which a secret image has been hidden into two other meaningful cover images without the pixel expansion and also embeds an extra confidential data for authentication by using the shifting coefficient method in order to provide more security. The receiver or participant who receives the two share images can place one on another image to reveal the secret image and to reveal the extra confidential image the shifting coefficient is needed to shift it with N/2 units. Unless the receiver is aware of the shifting coefficient cannot reveal the extra confidential image. Thus this method provides more security with key like structure in transmitting of the images across internet.

REFERENCES

[1] Der-Chyuan Lou, Hong-Hao Chen, Hsien-Chu Wu, Chwei-Shyong Tsai, “A novel authenticable color visual secret sharing scheme usingnon expanded meaningful shares”, Elsevier on Displays,vol.32,pp.118-134,2011

[2] Y.-F.Chang,J.-B.Feng,,C.-S.Tsai,Y.-P.Chu,H.C.Syu, “New data hiding scheme using pixel swapping halftone images” The Imaging Science Journal, vol 56,pp no.279 -290, 2008.

[3] H.C. Wu, H.C. Wang, R.W. Yu, “Color visual cryptography scheme using meaningful shares”, Eighth International Conference on Intelligent System Design and Applications vol. 3 pp. 173–178, 2008. [4] S.J. Shyu,” Image encryption by random grids”, Pattern Recognition

vol .40 no.3 pp.1014–1031, 2007

[5] Du-Shiau Tsai , Gwoboa Horng , Tzung-Her Chen c, Yao-Te Huang “ A novel secret image sharing scheme for true-color images with size constraint” Information Sciences vol. 179 pp. 3247– 3254,2009.

0 0.2 0.4 0.6 0.8 1

Trial 1 Trail 2 Trail 3 Trail 4

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1.M.John Justin received the B.E degree in Computer Science and Engineering from the Anna University, Chennai, India, in 2010,and pursuing his M.Tech degree in Software Engineering in Karunya University, Coimbatore ,India .His research interests include image processing, software engineering.

2.S.Manimurugan received the B.E. degree in Computer Science and Engineering from the Anna University, Chennai, India, in 2005, and the M.E. degree in Computer Science and Engineering in 2007. He is currently pursuing the Ph.D. degree in Computer Science and Engineering in Anna University, Coimbatore, India. His current research interests are in Image Processing, Information Security.

Figure

Fig 1. Block diagram of Der-Chyuan Lou et al’s model [1]
Fig. 4. Floww chart of the Flooyd–Steinberg ditthering process.[11]
Fig. 5  Floyd’s  Stein
Fig 7. Extraction phase of the Shifting Coefficient Method
+2

References

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