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IJSRD - International Journal for Scientific Research & Development| Vol. 2, Issue 07, 2014 | ISSN (online): 2321-0613
All rights reserved by www.ijsrd.com 503
Comparison of SVD & Pseudo Random Sequence Based Methods of
Image Watermarking
G. Sharada1
Dr. Renuka Devi S. M2
1
Student 2
Associate Professor
1,2
Department of Electronics & Communication Engineering
1,2
GNITS, Andhra Pradesh, India
Abstract— Due to the extensive use of digital media
applications, multimedia security and copyright protection
has gained tremendous importance. Digital watermarking is
a technology used for the copyright protection of digital
applications. Image watermarking is used to hide the special
information into the image and to later detect and extract
that special information. Watermarking can be implemented
both in spatial and frequency domain. In this paper
frequency domain techniques were experimented. The
methods compared in this paper are image watermarking
using singular value decomposition (SVD) based and image
watermarking using discrete wavelet transform (DWT) and
Pseudo random sequence. Our experiments show that
former technique have low peak signal to noise ratio
(PSNR) value and also requires cover data at the detection
where as in the later case we don’t require cover data and
PSNR value is good.
Key words: Discrete Wavelet Transform, Principal
Component Analysis, Singular Value Decomposition.
I. INTRODUCTION
With the exponential growth of computer network industry
and easy availability of large volume of information, a
problem related to information security has generated. In
modern days, generally information’s are available in digital
form and anyone can make a perfect copy of the information
very easily without generating any changes to the original
content. To restrict this kind of practice and to help protect
the integrity and authenticity of the content as well as the
copyright ownership, researchers have developed innovative
methods for secret communication, called watermarking.
Watermarking is a pattern of bits inserted into
digital image, audio, video or text file that identifies the
file’s copyright information such as author and rights. Thus,
watermarking is an approach to make sure the data are
protected. Watermarking is designed to be completely
invisible. Once the watermarking is done, user can send the
watermarked image to other computer so that other user is
able to read the watermark or the hidden message in the
image only if the same algorithm is used. Thus, the
watermark can be protected without being revealed.
One application of watermarking is in copyright
protection systems, which are intended to prevent or deter
unauthorized copying of digital media. In this use, a copy
device retrieves the watermark from the signal before
making a copy; the device makes a decision whether to copy
or not, depending on the contents of the watermark. Another
application is in source tracing. A watermark is embedded
into a digital signal at each point of distribution. If a copy of
the work is found later, then the watermark may be retrieved
from the copy and the source of the distribution is known.
This technique reportedly has been used to detect the source
of illegally copied movies.
The watermark can be inserted in the original
spatial domain and frequency domain of the image. The
main Disadvantage of spatial domain was that it easy to be
hacked and attacked. There are many techniques to embed
the watermark into frequency domain of the original image.
The techniques operating on a frequency domain use
transformations such as Discrete Cosine Transform (DCT),
Discrete Fourier Transform (DFT) and Discrete Wavelet
Transform (DWT). In this paper, we will propose the blind
watermarking algorithm by means of two-level discrete
wavelet transform (DWT) embedded in a QR code image.
II. WATERMARKING TECHNIQUES
This section introduces the three different techniques of
image watermarking.
A. Image watermarking using SVD
SVD is a mathematical tool which decomposes a matrix into
three matrices. Let A be an image of size M× N, then the
SVD of A is given by
Where U and V are orthogonal matrices. S is a
diagonal matrix.
The columns of U and V are known as left singular
vector and right singular vector of A respectively and
represents the geometrical properties of the image. The
elements of S are known as singular values or Eigen values
of A and are arranged in decreasing order.
1) Embedding Process:
 Step 1: Consider the matrix representations of both
the cover and the watermark images, denoted
and . Then compute the SVD of
each, yielding
 Step 2: Now embed the watermark image into the
cover by forming form a weighted combination of
the right singular vectors to obtain
Where μ is a magnitude factor and it is selected in
such a way that the embedded image is nearly
indistinguishable from the original cover image. Here we are
selected μ=0.05.
 Step 3: Construct the image matrix
using the newly computed right singular
vectors, left singular vectors and singular values of
the cover image.
Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking
(IJSRD/Vol. 2/Issue 07/2014/110)
All rights reserved by www.ijsrd.com 504
2) Extraction Process:
 Step 1: Compute SVD of cover, watermark and
watermarked images.
 Step 2: Recovered watermark is obtained by
performing the operations
The drawback in this method is we need both cover
image and watermark at the detection process and the PSNR
value is low.
B. Image watermarking Using DWT & PCA
This watermarking algorithm is based on DWT and PCA.
The importance of discrete wavelet transform and principal
component analysis in watermarking has been explained
below.
1) Discrete Wavelet Transform:
Discrete wavelet transform (DWT) decomposes an image
into four parts these are approximation image (LL) as well
as horizontal (HL), vertical (LH) and diagonal (HH) for
detailed components. Watermarks are embedded in these
regions that help to increase the robustness of the
watermark.
2) Principal Component Analysis:
Principal component analysis (PCA) is a mathematical
procedure that uses an orthogonal transformation to convert
a set of observations of possibly correlated variables into a
set of values of uncorrelated variables called principal
components. In reality, the number of components extracted
in a principal component analysis is equal to the number of
observed variables being analyzed. However, in most
analyses, only the first few components account for
meaningful amounts of variance, so only these first few
components are retained, interpreted, and used in subsequent
analyses (such as in multiple regression analyses).
This transformation is defined in such a way that
the first principal component extracted in a principal
component analysis accounts for a maximal amount of total
variance in the observed variables. Under typical
conditions, this means that the first component will be
correlated with at least some of the observed variables. It
may be correlated with many. The second component
extracted will have two important characteristics. First, this
component will account for a maximal amount of variance
in the data set that was not accounted for by the first
component. Again under typical conditions, this means that
the second component will be correlated with some of the
observed variables that did not display strong correlations
with component 1.
The second characteristic of the second component
is that it will be uncorrelated with the first component.
Literally, if you were to compute the correlation between
components 1 and 2, that correlation would be zero.
3) Embedding Procedure:
 Step 1: Convert water mark (n×n) to a vector
(watermark bits).
 Step2: Apply DWT to cover image (Select LL
among four sub-bands).
 Step 3: Divide LL to K non-overlapping sub-block
each of dimension n×n (k=16)
 Step 4.The LL sub-band coefficients are
transformed into a new coordinate set by
calculating PCA of each sub-block.
 Step 5: The watermark bits are embedded with
strength α into each sub-block

 Step 6: Apply inverse PCA
 Step 7: Apply IDWT
4) Extraction Procedure:
 Step 1: Apply DWT on watermarked image
 Step2: Divide LL sub-band into n×n non-
overlapping sub-bands
 Step 3: Apply PCA to each block
 Step4: Watermark bits are extracted from the
principal components of each sub-block is given by
5) PCA steps:
 Each sub-block is converted into a column vector
 Compute mean & standard deviation of the
elements of .
 Compute according to the following equation.
 Carry out PCA on to obtain principal component
coefficients
 Calculate score as
The drawback in this method is it requires cover
image at the detection and PSNR value is low.
C. Image watermarking using Discrete Wavelet Transform
(DWT) & Pseudo Random Sequence
The former techniques discussed above require original data
at the detection whereas here we do not require original data
in order to recover the embedding watermark. There were
two modules in our algorithm: watermark embedding and
watermark extraction.
Initially the watermark is converted into a bit
sequence of 1and -1 respectively.
S= , 1≤i≤N}, {-1, 1}
The Pseudo random sequence (P) which is either 1
or -1 is randomly generated with a secret key for embedding
and extracting the watermark.
P= , 1≤i≤M}, {-1, 1}
1) Watermark embedding
The steps of embedding process are outlined as follows:
 Step 1: The two-level DWT of MxM image ( ) is
computed for cover image.
 Step 2: A watermark is then embedded in sub-band
LH2 or HL2 or HH2. According to the rule:
 = +α. . , i=1,2,…….N (2.1)
 Where is cover image, is cover image with
watermark. α is a magnitude factor which is a
Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking
(IJSRD/Vol. 2/Issue 07/2014/110)
All rights reserved by www.ijsrd.com 505
constant determining the watermark strength. We
have chosen HH2 for embedding the watermark as
shown in flow chart below.
 Step 3: After that, the inverse DWT (IDWT) is then
applied to obtain the watermarked image.
 Step 4: Compute PSNR
Fig. 2.1: Watermark Embedding Process
Fig. 2.2: Watermark Extraction Process
2) Watermark extraction:
In this method of watermark extraction cover
image is not required at the detection. Instead the cover
image is predicted from the watermarked image using
average filter. The extraction process is outlined as follows.
 Step 1: The predicted image is obtained by
smoothing the watermarked image with a spatial
convolution mask.
 Step 2: Perform two level DWT on both
watermarked image and the predicted image
independently.
 Step 3: The estimate of the watermark is
obtained by the difference between and as:
ti ti α. .si (2.2)
 Step 4: The watermark is then obtained by
multiplying pseudo- random number with the result
obtained in step 2. If an incorrect pseudo random
sequence was to be used, the scheme would not
work.
 Step 5: Compute Normalized Correlation.
III. PERFORMANCE METRICS
To evaluate the performance of the algorithm, the similarity
between the original watermark(S) and the extract
watermark ( ) is computed by using normalized correlation
(NC) is
∑
∑
(3.1)
In addition, the quality of the watermarked image
compared to original image was measured based on the Peak
Signal to Noise Ratio (PSNR). The PSNR formula is
expressed as follows:
PSNR=10 log
255 255
1
m n
∑ ∑ i i 2n 1
0
m 1
i 0
(3.2)
m×n is the size of image, O (i, j) is the original pixel value,
R (I, j) is the reconstructed pixel value.
IV. RESULTS AND DISCUSSIONS
QR image of size 512×512 pixel shown in fig 4.1(a) is used
as a cover image and binary image is shown in fig 4.1(b) is
used as a watermark. Watermarked image is shown in fig
4.1(c) is obtained after embedding watermark in a cover
image. Fig 4.1(d) shows the extracted watermark. The
watermarking is tested with magnitude factor α=5 both in
image watermarking using DWT &PCA and DWT &
Pseudo random sequence whereas α=0.05 is used in image
watermarking using singular value decomposition.
In practice, the transmission of an image can be
corrupted by unpredictable noise in the channel
communication. We therefore tested the robustness of our
algorithm with some attacks such as Salt and Pepper noise,
Gaussian noise, JPEG, Rotation and scaling. In the below
fig 4.1(e) shows the watermarked image contaminated by
salt & pepper noise (0.2) ,where 0.2 represents 20% of the
pixels are contaminated by salt and pepper noise. Fig 4.1(f)
shows the extracted watermark in the presence of salt &
pepper noise. Fig 4.1(g) shows the watermarked image
contaminated by Gaussian noise (0.2), where 0.2 represents
20% of the pixels is contaminated by Gaussian noise. Fig
4.1(h) shows the extracted watermark in the presence of
Gaussian noise. Fig 4.1(i) shows the watermarked image
attacked by compression. Fig 4.1(j) shows the extracted
watermark in the presence of compression. Fig 4.1(k) shows
the watermarked image attacked by rotation by 30 degrees.
Fig 4.1(l) shows the extracted watermark in the presence of
rotation.
(a) (b)
(c) (d)
(e) (f)
(g) (h)
Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking
(IJSRD/Vol. 2/Issue 07/2014/110)
All rights reserved by www.ijsrd.com 506
(i) (j)
(k) (l)
Fig 4.1: (a)Cover image (b)Watermark image
(c)Watermarked image (d)Extracted watermark (e)
Watermarked image after addition of Salt& Pepper Noise
(0.2) (f) Extracted watermark in the presence of Salt &
pepper (g) Watermarked image after addition of Gaussian
Noise(0.2) (h) Extracted watermark in the presence of
Gaussian (i)Watermarked image compression (40) (j)
Extracted watermark in the presence of compression (k)
Watermarked image after rotation by 30 degrees (l)
Extracted watermark in the presence of rotation
Table 1: Comparison of Previous & Latest Methods
V. CONCLUSION
The “image watermarking using SVD” and “image
watermarking using DWT & PCA have low PSNR value
and they need original data at the detection, where as
“image watermarking using DWT and Pseudo random
sequence” technique don’t require original data in the
detection process and the PSNR value is also good. In the
recent algorithm Prediction of the original values of the
cover image is calculated from the averaging filter. We can
also predict the original values from the median filter,
Gaussian filter etc., but PSNR values are almost same. In
extension we can embed the watermark in colour images
and we are also trying to find more efficient ways to
withstand more severe attacks such as stronger noise, high
compression, geometric distortion etc.
REFERENCES
[1] W.N. Cheung, “Digital image watermarking in
spatial and transform domains, “Proc. TENCON, pp.
374-378, 2000.
[2] Sushma Yalamanchili, M. Kameswara Rao,
“Copyright Protection of Gray Scale Images by
Watermarking Technique using (N, N) Secret
Sharing Scheme,” Journal of Emerging Technologies
in Web Intelligence, Vol 2, No 2, pp.101-105, May
2010.
[3] Y. Rangsanseri, J. Panyaveraporn and P.
Thitima shima, “PCA/Wavelet Based Watermarking
of Multispectral Images,” 2005 International
Symposium on Remote Sensing (ISRS2005), Korea,
12-14 Oct. 2005
[4] Nagaraj V. Dharwadkar and B. B. Amberker,
“Watermarking Scheme for Color Images using
Wavelet Transform based Texture Properties and
Secret Sharing,” International Journal of Information
and Communication Engineering, Vol 6, No
2,pp 94-101, 2010.
[5] “Q Code,” http://en.wikipedia.org/wiki/QR_code
[6] Agarwal, ashmi and Santhanam, M.S. “Digital
Watermarking in the Singular Vector Domain.”
Viewedonline,November 2006
:http://arxiv.org/pdf/cs.MM/0603130
[7] Lamm, Patricia. “The Singular Value
Decomposition.” Numerical Analysis Class Notes,
Fall Semester 2006: Printed November 2006.
[8] Liu, R and Tan, T. “An SVD-Based Watermarking
Scheme for Protecting ightful wnership.” IEEE
Transactions on Multimedia: 4, 121-8.
[9] Spence et al. “Linear Algebra: Fourth Edition.”
Pearson Education, Inc., Upper Saddle River, New
Jersey: 2003.

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Comparison of SVD & Pseudo Random Sequence based methods of Image Watermarking

  • 1. IJSRD - International Journal for Scientific Research & Development| Vol. 2, Issue 07, 2014 | ISSN (online): 2321-0613 All rights reserved by www.ijsrd.com 503 Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking G. Sharada1 Dr. Renuka Devi S. M2 1 Student 2 Associate Professor 1,2 Department of Electronics & Communication Engineering 1,2 GNITS, Andhra Pradesh, India Abstract— Due to the extensive use of digital media applications, multimedia security and copyright protection has gained tremendous importance. Digital watermarking is a technology used for the copyright protection of digital applications. Image watermarking is used to hide the special information into the image and to later detect and extract that special information. Watermarking can be implemented both in spatial and frequency domain. In this paper frequency domain techniques were experimented. The methods compared in this paper are image watermarking using singular value decomposition (SVD) based and image watermarking using discrete wavelet transform (DWT) and Pseudo random sequence. Our experiments show that former technique have low peak signal to noise ratio (PSNR) value and also requires cover data at the detection where as in the later case we don’t require cover data and PSNR value is good. Key words: Discrete Wavelet Transform, Principal Component Analysis, Singular Value Decomposition. I. INTRODUCTION With the exponential growth of computer network industry and easy availability of large volume of information, a problem related to information security has generated. In modern days, generally information’s are available in digital form and anyone can make a perfect copy of the information very easily without generating any changes to the original content. To restrict this kind of practice and to help protect the integrity and authenticity of the content as well as the copyright ownership, researchers have developed innovative methods for secret communication, called watermarking. Watermarking is a pattern of bits inserted into digital image, audio, video or text file that identifies the file’s copyright information such as author and rights. Thus, watermarking is an approach to make sure the data are protected. Watermarking is designed to be completely invisible. Once the watermarking is done, user can send the watermarked image to other computer so that other user is able to read the watermark or the hidden message in the image only if the same algorithm is used. Thus, the watermark can be protected without being revealed. One application of watermarking is in copyright protection systems, which are intended to prevent or deter unauthorized copying of digital media. In this use, a copy device retrieves the watermark from the signal before making a copy; the device makes a decision whether to copy or not, depending on the contents of the watermark. Another application is in source tracing. A watermark is embedded into a digital signal at each point of distribution. If a copy of the work is found later, then the watermark may be retrieved from the copy and the source of the distribution is known. This technique reportedly has been used to detect the source of illegally copied movies. The watermark can be inserted in the original spatial domain and frequency domain of the image. The main Disadvantage of spatial domain was that it easy to be hacked and attacked. There are many techniques to embed the watermark into frequency domain of the original image. The techniques operating on a frequency domain use transformations such as Discrete Cosine Transform (DCT), Discrete Fourier Transform (DFT) and Discrete Wavelet Transform (DWT). In this paper, we will propose the blind watermarking algorithm by means of two-level discrete wavelet transform (DWT) embedded in a QR code image. II. WATERMARKING TECHNIQUES This section introduces the three different techniques of image watermarking. A. Image watermarking using SVD SVD is a mathematical tool which decomposes a matrix into three matrices. Let A be an image of size M× N, then the SVD of A is given by Where U and V are orthogonal matrices. S is a diagonal matrix. The columns of U and V are known as left singular vector and right singular vector of A respectively and represents the geometrical properties of the image. The elements of S are known as singular values or Eigen values of A and are arranged in decreasing order. 1) Embedding Process:  Step 1: Consider the matrix representations of both the cover and the watermark images, denoted and . Then compute the SVD of each, yielding  Step 2: Now embed the watermark image into the cover by forming form a weighted combination of the right singular vectors to obtain Where μ is a magnitude factor and it is selected in such a way that the embedded image is nearly indistinguishable from the original cover image. Here we are selected μ=0.05.  Step 3: Construct the image matrix using the newly computed right singular vectors, left singular vectors and singular values of the cover image.
  • 2. Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking (IJSRD/Vol. 2/Issue 07/2014/110) All rights reserved by www.ijsrd.com 504 2) Extraction Process:  Step 1: Compute SVD of cover, watermark and watermarked images.  Step 2: Recovered watermark is obtained by performing the operations The drawback in this method is we need both cover image and watermark at the detection process and the PSNR value is low. B. Image watermarking Using DWT & PCA This watermarking algorithm is based on DWT and PCA. The importance of discrete wavelet transform and principal component analysis in watermarking has been explained below. 1) Discrete Wavelet Transform: Discrete wavelet transform (DWT) decomposes an image into four parts these are approximation image (LL) as well as horizontal (HL), vertical (LH) and diagonal (HH) for detailed components. Watermarks are embedded in these regions that help to increase the robustness of the watermark. 2) Principal Component Analysis: Principal component analysis (PCA) is a mathematical procedure that uses an orthogonal transformation to convert a set of observations of possibly correlated variables into a set of values of uncorrelated variables called principal components. In reality, the number of components extracted in a principal component analysis is equal to the number of observed variables being analyzed. However, in most analyses, only the first few components account for meaningful amounts of variance, so only these first few components are retained, interpreted, and used in subsequent analyses (such as in multiple regression analyses). This transformation is defined in such a way that the first principal component extracted in a principal component analysis accounts for a maximal amount of total variance in the observed variables. Under typical conditions, this means that the first component will be correlated with at least some of the observed variables. It may be correlated with many. The second component extracted will have two important characteristics. First, this component will account for a maximal amount of variance in the data set that was not accounted for by the first component. Again under typical conditions, this means that the second component will be correlated with some of the observed variables that did not display strong correlations with component 1. The second characteristic of the second component is that it will be uncorrelated with the first component. Literally, if you were to compute the correlation between components 1 and 2, that correlation would be zero. 3) Embedding Procedure:  Step 1: Convert water mark (n×n) to a vector (watermark bits).  Step2: Apply DWT to cover image (Select LL among four sub-bands).  Step 3: Divide LL to K non-overlapping sub-block each of dimension n×n (k=16)  Step 4.The LL sub-band coefficients are transformed into a new coordinate set by calculating PCA of each sub-block.  Step 5: The watermark bits are embedded with strength α into each sub-block   Step 6: Apply inverse PCA  Step 7: Apply IDWT 4) Extraction Procedure:  Step 1: Apply DWT on watermarked image  Step2: Divide LL sub-band into n×n non- overlapping sub-bands  Step 3: Apply PCA to each block  Step4: Watermark bits are extracted from the principal components of each sub-block is given by 5) PCA steps:  Each sub-block is converted into a column vector  Compute mean & standard deviation of the elements of .  Compute according to the following equation.  Carry out PCA on to obtain principal component coefficients  Calculate score as The drawback in this method is it requires cover image at the detection and PSNR value is low. C. Image watermarking using Discrete Wavelet Transform (DWT) & Pseudo Random Sequence The former techniques discussed above require original data at the detection whereas here we do not require original data in order to recover the embedding watermark. There were two modules in our algorithm: watermark embedding and watermark extraction. Initially the watermark is converted into a bit sequence of 1and -1 respectively. S= , 1≤i≤N}, {-1, 1} The Pseudo random sequence (P) which is either 1 or -1 is randomly generated with a secret key for embedding and extracting the watermark. P= , 1≤i≤M}, {-1, 1} 1) Watermark embedding The steps of embedding process are outlined as follows:  Step 1: The two-level DWT of MxM image ( ) is computed for cover image.  Step 2: A watermark is then embedded in sub-band LH2 or HL2 or HH2. According to the rule:  = +α. . , i=1,2,…….N (2.1)  Where is cover image, is cover image with watermark. α is a magnitude factor which is a
  • 3. Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking (IJSRD/Vol. 2/Issue 07/2014/110) All rights reserved by www.ijsrd.com 505 constant determining the watermark strength. We have chosen HH2 for embedding the watermark as shown in flow chart below.  Step 3: After that, the inverse DWT (IDWT) is then applied to obtain the watermarked image.  Step 4: Compute PSNR Fig. 2.1: Watermark Embedding Process Fig. 2.2: Watermark Extraction Process 2) Watermark extraction: In this method of watermark extraction cover image is not required at the detection. Instead the cover image is predicted from the watermarked image using average filter. The extraction process is outlined as follows.  Step 1: The predicted image is obtained by smoothing the watermarked image with a spatial convolution mask.  Step 2: Perform two level DWT on both watermarked image and the predicted image independently.  Step 3: The estimate of the watermark is obtained by the difference between and as: ti ti α. .si (2.2)  Step 4: The watermark is then obtained by multiplying pseudo- random number with the result obtained in step 2. If an incorrect pseudo random sequence was to be used, the scheme would not work.  Step 5: Compute Normalized Correlation. III. PERFORMANCE METRICS To evaluate the performance of the algorithm, the similarity between the original watermark(S) and the extract watermark ( ) is computed by using normalized correlation (NC) is ∑ ∑ (3.1) In addition, the quality of the watermarked image compared to original image was measured based on the Peak Signal to Noise Ratio (PSNR). The PSNR formula is expressed as follows: PSNR=10 log 255 255 1 m n ∑ ∑ i i 2n 1 0 m 1 i 0 (3.2) m×n is the size of image, O (i, j) is the original pixel value, R (I, j) is the reconstructed pixel value. IV. RESULTS AND DISCUSSIONS QR image of size 512×512 pixel shown in fig 4.1(a) is used as a cover image and binary image is shown in fig 4.1(b) is used as a watermark. Watermarked image is shown in fig 4.1(c) is obtained after embedding watermark in a cover image. Fig 4.1(d) shows the extracted watermark. The watermarking is tested with magnitude factor α=5 both in image watermarking using DWT &PCA and DWT & Pseudo random sequence whereas α=0.05 is used in image watermarking using singular value decomposition. In practice, the transmission of an image can be corrupted by unpredictable noise in the channel communication. We therefore tested the robustness of our algorithm with some attacks such as Salt and Pepper noise, Gaussian noise, JPEG, Rotation and scaling. In the below fig 4.1(e) shows the watermarked image contaminated by salt & pepper noise (0.2) ,where 0.2 represents 20% of the pixels are contaminated by salt and pepper noise. Fig 4.1(f) shows the extracted watermark in the presence of salt & pepper noise. Fig 4.1(g) shows the watermarked image contaminated by Gaussian noise (0.2), where 0.2 represents 20% of the pixels is contaminated by Gaussian noise. Fig 4.1(h) shows the extracted watermark in the presence of Gaussian noise. Fig 4.1(i) shows the watermarked image attacked by compression. Fig 4.1(j) shows the extracted watermark in the presence of compression. Fig 4.1(k) shows the watermarked image attacked by rotation by 30 degrees. Fig 4.1(l) shows the extracted watermark in the presence of rotation. (a) (b) (c) (d) (e) (f) (g) (h)
  • 4. Comparison of SVD & Pseudo Random Sequence Based Methods of Image Watermarking (IJSRD/Vol. 2/Issue 07/2014/110) All rights reserved by www.ijsrd.com 506 (i) (j) (k) (l) Fig 4.1: (a)Cover image (b)Watermark image (c)Watermarked image (d)Extracted watermark (e) Watermarked image after addition of Salt& Pepper Noise (0.2) (f) Extracted watermark in the presence of Salt & pepper (g) Watermarked image after addition of Gaussian Noise(0.2) (h) Extracted watermark in the presence of Gaussian (i)Watermarked image compression (40) (j) Extracted watermark in the presence of compression (k) Watermarked image after rotation by 30 degrees (l) Extracted watermark in the presence of rotation Table 1: Comparison of Previous & Latest Methods V. CONCLUSION The “image watermarking using SVD” and “image watermarking using DWT & PCA have low PSNR value and they need original data at the detection, where as “image watermarking using DWT and Pseudo random sequence” technique don’t require original data in the detection process and the PSNR value is also good. In the recent algorithm Prediction of the original values of the cover image is calculated from the averaging filter. We can also predict the original values from the median filter, Gaussian filter etc., but PSNR values are almost same. In extension we can embed the watermark in colour images and we are also trying to find more efficient ways to withstand more severe attacks such as stronger noise, high compression, geometric distortion etc. REFERENCES [1] W.N. Cheung, “Digital image watermarking in spatial and transform domains, “Proc. TENCON, pp. 374-378, 2000. [2] Sushma Yalamanchili, M. Kameswara Rao, “Copyright Protection of Gray Scale Images by Watermarking Technique using (N, N) Secret Sharing Scheme,” Journal of Emerging Technologies in Web Intelligence, Vol 2, No 2, pp.101-105, May 2010. [3] Y. Rangsanseri, J. Panyaveraporn and P. Thitima shima, “PCA/Wavelet Based Watermarking of Multispectral Images,” 2005 International Symposium on Remote Sensing (ISRS2005), Korea, 12-14 Oct. 2005 [4] Nagaraj V. Dharwadkar and B. B. Amberker, “Watermarking Scheme for Color Images using Wavelet Transform based Texture Properties and Secret Sharing,” International Journal of Information and Communication Engineering, Vol 6, No 2,pp 94-101, 2010. [5] “Q Code,” http://en.wikipedia.org/wiki/QR_code [6] Agarwal, ashmi and Santhanam, M.S. “Digital Watermarking in the Singular Vector Domain.” Viewedonline,November 2006 :http://arxiv.org/pdf/cs.MM/0603130 [7] Lamm, Patricia. “The Singular Value Decomposition.” Numerical Analysis Class Notes, Fall Semester 2006: Printed November 2006. [8] Liu, R and Tan, T. “An SVD-Based Watermarking Scheme for Protecting ightful wnership.” IEEE Transactions on Multimedia: 4, 121-8. [9] Spence et al. “Linear Algebra: Fourth Edition.” Pearson Education, Inc., Upper Saddle River, New Jersey: 2003.