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Int. J. on Recent Trends in Engineering and Technology, Vol. 10, No. 2, Jan 2014

A Novel Approach for Edge Detection using Modified
ACIES Filtering
P.Siva Priya1, B.Sarada1, G.Srinivas2 and P.Eswar2
1

SVP College of EngineeringECE, Visakhapatnam, India
Email: priyasrinivas.gs@gmail.com, Sarada.bandi@yahoo.co.in
2
Gitam University/IT, Visakhapatnam, India
Email: srinivas.gitam@gmail.com, Eswar.patnala@gmail.com

Abstract— The most important humiliating attribute of an image is noise, which may
become obvious during image capturing, communication or processing and may conceivably
be reliant on or sovereign of image. In order to supplement the high- frequency components
in this paper we are proposing a new class of filter called ACIES filter which implies spatial
filter shape that has a high positive component at the centre. Since restraint of noise can
only be achieved by smoothing the image. Sharpening with ACIES filter highlights the fine
details of an image and enhances the clarity of the image at the boundaries. Experimental
results show that the concert of the proposed ACIES filter is acceptable and Quality of the
consequent images is remarkably well even under the strongly noise-corrupted conditions.
If the edges in an image can be recognized specifically, then all the objects in the image can
be located and basic properties such as region, edge, and contour can be measured. The
performance of the proposed approach is measured with image quality metrics such as
PSNR, MSE, NAE and NK.
Index Terms— Image Processing, Spatial Filter, Image Sharpening, Image Smoothing,
ACIES Filter

I. INTRODUCTION
The most important humiliating attribute of an image is noise [1, 2] which may become obvious during
image capturing, communication or processing and may conceivably be reliant on or sovereign of image. In
order to supplement the high-frequency components in this paper we are proposing a new class of filter
called ACIES filter which implies spatial filter shape that has a high positive component at the centre. Since
restraint of noise can only be achieved by smoothing the image. Sharpening with ACIES filter highlights the
fine details of an image and enhances the clarity of the image at the boundaries. Experimental results show
that the concert of the proposed ACIES filter is acceptable and Quality of the consequent images is
remarkably well even under the strongly noise-corrupted conditions. If the edges in an image can be
recognized specifically, then all the objects in the image can be located and basic properties such as region,
edge, and contour can be measured.
Edge detection is one of the frequently used applications in image processing and there are quite a few
algorithms developed for identifying the boundaries. The most recurrently used operation in image
segmentation, image analysis is Edge detection. The boundary between an object and background can be
termed as edge. If the edges in an image can be accredited specifically, then all the objects in the image can
be positioned and basic properties such as region, edge, and contour can be easily measured.
DOI: 01.IJRTET.10.2.521
© Association of Computer Electronics and Electrical Engineers, 2014
The important anticipatory factor in image enhancement is noise. As a result, in image enhancement [3, 4],
one must imagine about how firmly the noise effects the image, particularly when the interaction of noise
with the visual manifestation of the image.
In order to reduce noise and other unauthentic effects in an image as a consequence of sampling,
quantization, communication, during image acquisition are reduced with the help of smoothening. There are
several algorithms for image smoothing and sharpening. The design of these algorithms with good
performances is often pricey to propose, execute, as well as compute. On the other hand, the effects of the
exiting algorithms are not satisfactory.
II. S HARPENING FILTERS
The process of sharpening edges and contours is done in order to protect the idea of clarity and fine details; it
must therefore detect edges acceptably and imitate them smoothly and devoid of over-sharpening. Prewitt,
Sobel, Laplacian filters [5] are the sharpening filters where convolution of every point in the image is done
with two kernels. One kernel has a maximum retort towards the usual vertical direction and the other kernel
has a maximum retort towards the horizontal direction [6, 7 and 8].
III. PROPOSED F ILTER
Prewitt, Sobel are the first order derivative based edge detection operators to detect the image edges. ACIES
is also a first order derivative based edge detection operator performs a 2-Dimensiional spatial gradient
measurement on an image. ACIES is a Latin word means edge. Typically it is used to find the approximate
absolute gradient [8] magnitude at each point in an input gray scale image. This edge detector uses a pair of
3x3 convolution masks, one estimating the gradient in the x-direction (columns) and the other estimating the
gradient in the y-direction (rows). A size of convolution mask is typically much smaller than the actual
image. The resultant image is untrained by sliding mask over an area of the input image, changes that pixel's
value and then shifts one pixel to the right and continues to the right until it reaches the end of a row. It then
starts at the beginning of the next row.
Magnitude =
+
Characteristically, an estimated magnitude is computed using:
X

Y

The Direction of angle of the edge is given by:
Edge Direction= tan ( )
The Gx mask highlights the edges in the horizontal direction while the Gy mask highlights the edges in the
vertical direction. After taking the magnitude of both, the resulting output detects edges in both directions.
-1

2

2

-2

0

2

-2

1

-2

-1

-2

2

0

-2

2

Gx= (-Z1-2Z2-2Z3+2Z4-2Z6+2Z7+2Z8+Z9)

-2

2

1

Gy= (-Z1+2Z2+2Z3-2Z4+2Z6-2Z7-2Z8+Z9)

The formula shows how a particular pixel in the output image would be calculated. The centre of the mask is
placed over the pixel which is going to be manipulated in the image.
IV. ACIES F ILTER OF 3*3
A. Generalized Formula
Generalized formula is used to generalize the given filter, but the filter can be generalized only by
generalizing the equation. So by which we can increase or decrease our filter size according to quality of the
image.
213
If we want to apply 3*3 filter ,then we need to divide the image into 3*3 matrices and then 3*3 ACIES mask
is slide over an area of the input image, changes that pixel's value and then shifts one pixel to the right
and continues to the right until it reaches the end of a row. It then starts at the beginning of the next row.
V. EXPERIMENTAL RESULTS
This paper analyzes the comparison between proposed ACIES filter and quite a few kinds of standard
algorithms including Prewitt, Sobel (Fig [1]). The perception of human of image quality is not adequate. So
we require some more image quality metrics [Table I] like Mean Square Error (MSE), Peak Signal to Noise
Ratio (PSNR) [Mar86], Normalized Absolute Error (NAE), and Normalized Correlation (NK) [9, 10, 11, and
12] for efficient measurement of image quality. This section presents the simulation results illustrating the
performance of the proposed filter. The test image employed here is the true color image; the tables (II) and
(III) are obtained by implementing gradient in horizontal x-direction and vertical y direction.
TABLE I. IMAGE QUALITY M ETRIC FORMULAE
Image Quality Metric
Peak-Signal to Noise Ratio

Procedure to Calculate
20 log10( 255/MSE)
Where MSE is Mean Square Error
(1÷MN) M N [F(X,Y)-F’(X,Y)]2
J=1 k=1

Mean Square Error

Where M and N are image rows and columns in spatial form
M
N
| [F(X,Y)-F’(X,Y)]| / M N | F(X,Y) |
J=1 k=1

Normalized Absolute Error

J=1 k=1

Where M and N are image rows and columns in spatial form

M

N

| [F(X,Y)*F’(X,Y)]| /

J=1 k=1

Normalized Correlation

M

N
| F(X,Y) |2
J=1 k=1

Where M and N are image rows and columns in spatial form

The mean square error (MSE) is the measure of difference between actual and estimated value of the
quantity. Larger the value of MSE implies poor quality (Fig [3], [7]) of the image [David Bethel]. The most
familiar image quality metric is PSNR. If PSNR value is high then the difference between the original image
and reconstructed image will be small (Fig [2], [6]). The quality of the image increases with decrease in the
value of NAE (Fig [4], [8]), Higher the value of NAE means the quality of the image lower. NK (Fig [5], [9])
is the measure of calculating the degree of resemblance between two objects. This paper exploits MATLAB
tools to assess these algorithms with image quality metrics. (Images are from Imageprocessingplace.com).

Prewitt Filter

Sobel Filter

Acies Filter

Figure 1. Comparison between Prewitt, Sobel,and Acies filters

214

Original Image
TABLE II. C OMPARISON INTERMS OF PSNR, MSE, NAE AND NK B ETWEEN P REWITT, SOBEL AND ACIES
Sn
o
1

Image
Cktboard.tif

2

Circuit.tif

3

Fractal-iris.tif

4
5
6
7
8
9
10

Characters Test
Pattern.tif
CTskull.tif
Letter_T.tif
Mri_of_Knee_Univ_
Mich
Mri_Spine1_vandy
Pentagon.tif
Mexico-plate.tif

12

Organic Super
Conductor.tif
Lung.tif

13

Nickel oxide thin film

11

14
15
16
17
18
19
20
21
22
23
24
25
26
27
28
29
30
31
32

Taxol-anti-canceragent
HeadCt-Vandy.tif
Bottles
Wirebond_mask.tif
Van_Original.tif
Kidney_original.tif
Chest-xray-vandy.tif
Lens-perceptics.tif
Noisy_rectangle
Penny.tif
Lines.tif
Marion_airport
star.tif
Calculator.tif
Building_original
Skull.tif
Brain.tif
Brain.thumb.tif
Pills.tif

PSNR
Sob
el

Acie
s

4.98

5.07

5.13

5.76

5.9

6.06

1.72

1.66

1.54

8.54

0.92

0.913

0.905

4.70

4.70

4.68

1.73

1.62

1.65

0.563

0.564

0.568

2.47

2.42

2.386

0.729

0.706

0.639

1.70

1.64

Prewi
tt

8.49

8.52

1.4

1.4

1.4

5.73

5.84

5.83

10.61

10.6
1

10.6
3

4.2

4.28

4.32

9.5

9.63

9.69

5.8
10.56
9.24
7.95

Prewi
tt
2.06

MSE
Sobe
l
2.02

Acies
1.94

5.96

6.03

10.5
6
9.31
4

10.6
1
9.34
4

0.570

0.570

1.583
3
0.552

0.774

0.761

0.748

7.99

7.99

1.04

1.03
1.47

0.95

0.94

0.344
5

0.04
5

0.97

0.96

0.85

0.03

0.04

1.004

1

1

0.993
9
1.002
7
0.136
5
0.972
2

0.99
4
1.00
3
0.86
6
0.96
6
0.89
6
0.89
5

0.007
4
0.011
5
0.004
8
0.888
6
0.053
8
0.153
4

0.00
8
0.01
2
0.00
5

0.716

2.14

2.100

2.034

215

0.3

0.96

0.644

4.81

0.21

0.21
8

0.1

1.67

5.12
4

0.21

0.08

1.724
8
0.66

4.90
7

0.178

0.88

1.75

9.6

0.88

0.89

0.547

9.92

0.88

0.92

0.562

10.03

0.89

0.1

0.575

5.83

0.87

0.88

2.14

5.76

0.88

0.9

2.13

5.7

0.15

0.9

0.91

2.15

10.6
2

0.14

0.032
9

0.64

10.52

0.1
0.13
4

1

1.947

4.84

0.08
0.098
9

1.01

1.910
7
0.631

4.788

0.88

1.01

0.275
0
0.542
6
1.31

10.06

0.89

0.069

0.275
0
0.542
6
0.316
3
0.986

1.938

0.92

0.88

0.27

5.256

0.17

0.9

1.076

5.31
9
10.1
3

0.15

0.92

1.38

1.02

0.116

0.1

1.40

8.18

0.88

0.086

2.46

8.04

0.88

0.92

2.57

6.937

0.89

0.93

2.58

50.78

0.99

0.94

1.234

0.542
6
1.31

1

0.09
2
0.02
5

0.22

1.30

53.7
3
50.7
5
6.93
7
0.95
5
5.23
5
10.3
1
4.87
8
10.5
3

1

0.069
7
0.024
5

0.22

1.35

53.7
3
50.7
8
6.93
7

0.92

0.18

1.44

53.7

0.9

0.9

1.49

7.43

0.938

0.03
5
0.09
4
0.04
4

0.91

1.52

6.71

0.03

0.92

1.849

6.66

0.03

0.26

1.85

4.12

0.98

0.3

1.85

4.06

0.98

0.249

1.211

4

0.98

0.86

1.23

7.09

0.26

0.86

1.26

6.97

0.24

0.86

1.308

6.81

0.19

0.3

1.35

6.47

0.9

0.24

1.377

6.39

0.91

0.19

10.21

6.3

0.92

0.86

0.637

5.87

0.18

0.86

0.622

5.45

0.14

0.87

6.19

5.45

0.1

1.48

6.5

7.26

0.87

0.28

1.031

10.3
2

7.23

0.89

0.199

Acie
s

0.86

6.5

7.09

0.91

0.85

Nk
Sob
el
0.24
2

0.88

10.1
9

6.87

Prewi
tt

0.85

6.51

6.82

Acie
s
0.82
8

0.145
7

1.45

6.74

NAE
Sob
el
0.83
9

Prewi
tt

0.952

0.615

0.911
0.9
0.91
0.96
0.99
0.93

0.9
0.94
9
1.00
8
0.92
5

1
1.00
3
0.84
0.97
8
0.87
0.89
5
0.92
1
0.94
1.04
2
0.89
9

0.09
0.083
9
0.038
1
0.177
0.063
6

0.09
2
0.03
4
0.12
9

0.12
9
0.14
9
0.03
8
0.13
0.13
6
0.05
6
0.14
5
0.01
0.01
8
0.14
6

0.18

0.27

0.72
8
0.18
5
0.11
7
0.11
1
0.04
9
0.23
3
0.08
3

0.09
6
0.27
7
0.14
7
0.12
7
0.06
6
0.32
3
0.11
8
33
34
35
36
37
38
39
40

Region.tif
Rose1024.tif
Tungsten_flmt.tiff
u.tif
Utk.tif
Turbine.tif
Cholesterol.tif
Cameraman.tif

4.52

4.52
8

4.53

10.45

10.6

10.6
6

7.389
3

7.52

7.52

7.045

7.04

17.15

17.1

5.49

5.68

8.32

7.99

5.997

6.01
6

7.04
5
17.1
6
6.04
1
7.90
9
6.01
9

2.3

2.3

2.29

0.585

0.566

0.546

1.18

1.15

1.100

1.28

1.28

1.28

0.125

0.126

0.125

1.83

1.755

1.544

0.956

1.031

0.969

1.64

1.627
2

1.626
4

0.998
0.915
2
0.912
5
1
1.01
0.92
0.865
0.937
7

Figure 2. Comparison Interms of PSNR

Figure 3. Comparison Interms of MSE

Figure 4. Comparison Interms of NAE

216

0.99
8

0.99
8

0.89

0.88

1.02
2
0.89
2
0.91
6

0.88
5
1.00
4
1.00
4
0.83
5
0.92
8

0.93

0.93

0.89
1

0.032
2
0.066
5
0.104
5
0.012
8
0.14
0.076
0.332
7
0.095
5

0.03
2
0.09
1
0.14
0.01
3
0.14
8
0.10
6
0.41
6
0.12
2

0.03
8
0.12
4
0.21
7
0.02
6
0.23
6
0.18
0.48
9
0.17
1
0.8
0.6
0.4
0.2
0

Prewitt
Sobel
Acies

Figure 5. Comparison Interms of Nk
TABLE III. C OMPARISON INTERMS OF PSNR, MSE, NAE AND NK B ETWEEN PREWITT, SOBEL AND TRANSPOSE OF ACIES
Sn
o
1
2

Image
Cktboard.tif
Circuit.tif

Prewi
tt
4.98
5.76
8.49

PSNR
Sob
el
5.07
5.9
8.52

Acie
s
5.19
8
6.24
8

3

Fractal-iris.tif

4

Characters Test
Pattern.tif

1.4

1.4

1.42

5

CTskull.tif

5.73

5.84

5.94

6

Letter_T.tif

10.61

10.6
1

7

Mri_of_Knee_Univ_
Mich

4.2

4.28

10.5
8
4.35
4
10.0
7

8

Mri_Spine1_vandy

9.5

9.63

9

Pentagon.tif

5.8

5.96

10

Mexico-plate.tif

11

Organic Super
conductor.tif

9.24

12

Lung.tif

7.95

10.56

10.5
6
9.31
4
7.99

13

Nickel oxide thin film

6.51

6.5

14

Taxol-anti-canceragent

10.21

10.1
9

8.56

6.13
10.7
9.39
7.99
6.41
9
10.0
8

15

HeadCt-Vandy.tif

6.74

6.82

6.96

16

Bottles

7.09

7.23

7.29
8

17

Wirebond_mask.tif

5.45

5.45

5.46

18

Van_Original.tif

6.3

6.39

6.54

19
20
21
22

Kidney_original.tif
Chest-xray-vandy.tif
Lens-perceptics.tif
Noisy_rectangle

6.81
4
6.66
53.7

6.97
4.06
6.71
53.7

7.21
7
4.22
1
7.81
53.7

Prewi
tt
2.06

MSE
Sobe
l
2.02

Acies

1.72

1.66

1.61

0.92

0.913

0.90

4.70

4.70

4.70

1.73

1.62

1.69

0.563

0.564

0.562

2.47

2.42

2.40

0.729

0.706

0.698

1.70

1.64

1.62

0.570

0.570

0.564

0.774

0.761

0.752

1.04

1.03

1.03

1.45

1.47

1.45

6.19

0.622

0.603

1.377

1.35

1.33

1.26

1.23

1.21

1.85

1.85

1.83

1.52

1.49

1.46

1.35

1.30

1.26

2.58

2.57

2.513

1.40

1.38

1.17

0.27

0.275

0.275

217

1.99

Prewi
tt
0.85

NAE
Sob
el
0.83
9

0.91

0.89

0.92

0.91

0.98

0.98

0.938

0.9

1

1

0.89

0.88

0.92

Acie
s
0.81
8
0.84
4
0.90
3

Prewi
tt
0.199

Nk
Sob
el
0.24
2

0.1

0.14

0.19

0.24

0.98

0.03

0.03

0.90
8
1.00
6
0.88
2

0.069
7
0.024
5

0.09
2
0.02
5

0.116

0.15

0.89

0.84

0.08

0.1

0.9

0.88

0.86

0.098
9

0.13
4

0.89

0.88

0.87

0.178

0.21
0.21
8

0.85

0.88

0.86

0.145
7

0.87

0.86

0.86
4

0.19

0.24

0.86

0.86

0.88

0.249

0.3

0.92

0.91

0.18

0.22

0.94

0.93

0.086

0.1

0.92

0.9

1.01

1.01

0.91

0.9

0.92

0.89

0.91
7
0.90
4
0.86
8
1.01
4
0.87
3
0.85
7
0.93
5

0.069
0.032
9
0.1

0.09
2
0.03
4
0.12
9

0.08

0.1

0.344
5

0.04
5

0.96

0.95

0.97

0.96

0.8

0.03

0.04

1.004

1

1

0.007

0.00

Acie
s
0.32
9
0.23
7
0.31
7
0.04
1
0.12
7
0.04
5
0.22
7
0.22
4
0.18
7
0.24
7
0.31
1
0.31
3
0.38
5
0.28
4
0.16
7
0.19
8
0.04
4
0.15
2
0.16
9
0.07
3
0.23
9
0.01
3
23

Penny.tif

50.78

24

Lines.tif

6.937

3

50.7
8
6.93
7

50.7
8

8.18

6.93

25

Marion_airport

8.04

26

star.tif

1.938

27

Calculator.tif

10.06

28

Building_original

4.788

4.84

4.81
10.7
4

5.31
9
10.1
3

8.34
5.23
10.2
4

29

Skull.tif

10.52

10.6
2

30

Brain.tif

5.7

5.76

5.89

31

Brain.thumb.tif

10.03

9.92

9.58

4.90
7
4.52
8

5.04
6

32

Pills.tif

4.81

33

Region.tif

4.52

34

10.6

4.53
10.7
8

Rose1024.tif

10.45

35

Tungsten_flmt.tiff

7.389
3

7.52

7.71

36

u.tif

7.045

7.04

7.04

37

Utk.tif

17.15

17.1

38

Turbine.tif

5.49

5.68

39

Cholesterol.tif

8.32

7.99

40

Cameraman.tif

5.997

6.01
6

17.1
3
6.24
4
8.26
6
6.01
8

0

0

0.542
6
0.316
3
0.986

0.546
0
1.316

1.947

0.64

1.910
7
0.631

2.15

2.13

0.605
1
2.114

0.575

0.562

0.574

1.75
0.644

1.724
8
0.66

1.698
2
.0712

2.14

2.100

1.998

2.3

2.3

2.290

0.585

0.566

0.557

1.18

1.15

1.149

1.28

1.28

1.284

0.125

0.126

1.83

1.755

0.124
8
1.618

0.956

1.031

1.64

1.627
2

0.542
6
1.31
1.02
5.256

8.327

1.052
4
1.626
4

4
0.993
9
1.002
7
0.136
5
0.972
2
0.911
0.9
0.91
0.96
0.99
0.93
0.998
0.915
2
0.912
5
1
1.01
0.92
0.865
0.937
7

Figure 6. Comparison Interms of PSNR

Figure 7. Comparison Interms of MSE

218

0.99
4
1.00
3
0.86
6
0.96
6
0.89
6
0.89
5
0.9
0.94
9
1.00
8
0.92
5
0.99
8
0.89
0.89
1
1.02
2
0.89
2
0.91
6
0.93

0.99
4
1
0.83
8
0.97
8
0.87
5
0.90
1
0.88
6
0.93
2

8

0.011
5
0.004
8
0.888
6
0.053
8
0.153
4

0.01
2
0.00
5

0.09
0.083
9
0.038
1

1.03

0.177

0.90
6
0.99
7

0.85
8
1.00
4

0.063
6
0.032
2
0.066
5
0.104
5
0.012
8

1.01

0.14

0.8

0.076

0.87
2

0.332
7
0.095
5

0.86

0.93

0.18
0.72
8
0.18
5
0.11
7
0.11
1
0.04
9
0.23
3
0.08
3
0.03
2
0.09
1
0.14
0.01
3
0.14
8
0.10
6
0.41
6
0.12
2

0.01
8
0.14
6
0.27
3
0.09
9
0.25
9
0.13
3
0.14
6
0.06
8
0.36
2
0.10
7
0.03
8
0.13
0.24
1
0.02
6
0.23
4
0.20
5
0.44
9
0.17
1.2
1
0.8
0.6
0.4
0.2
0

Prewitt

Sobel

Acies

Figure 8. Comparison Interms of NAE

1

Prewitt

0.8
0.6
0.4
0.2
0

Figure 9. Comparison Interms of Nk

VI. CONCLUSION
In this attempt we proposed a novel approach for edge detection that can be done by using proposed ACIES
filter. The edge detection can be applied in many areas like satellite image enhancement, medical diagnostics,
etc. The trialing and simulations with real images have shown that the filter is proficient than the existing
filters. In this paper, we have compared Prewitt and Sobel techniques for edge detection in image processing
with the proposed technique. We applied various image processing metrics such as MSE, PSNR, NAE and
Nk in this assessment. We have generated the enviable code for these new filters and also formed the
obligatory strategies of comparisons between these ACIES filters and the existing ones.
REFERENCES
[1] An Image-Enhancement System Based on Noise Estimation Fabrizio Russo, Senior Member, IEEE, IEEE
TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, VOL. 56, NO. 4, AUGUST 2007.
[2] Gradient Estimation Using Wide Support Operators Hakan Guray Senel, Member, IEEE, IEEE TRANSACTIONS
ON IMAGE PROCESSING, VOL. 18, NO. 4, APRIL 2009
[3] Gaussian-Based Edge-Detection Methods—A Survey Mitra Basu, Senior Member, IEEE, IEEE TRANSACTIONS
ON SYSTEMS, MAN, AND CYBERNETICS—PART C: APPLICATIONS AND REVIEWS, VOL. 32, NO. 3,
AUGUST 2002
[4] Gray-Scale Image Enhancement as an Automatic Process Driven by Evolution, Cristian Munteanu and Agostinho
Rosa, IEEE TRANSACTIONS ON SYSTEMS, MAN, AND CYBERNETICS—PART B: CYBERNETICS, VOL.
34, NO. 2, APRIL 2004
[5] Edge Detection Techniques: Evaluations and Comparisons Ehsan Nadernejad, Applied Mathematical Sciences, Vol.
2, 2008, no. 31, 1507 – 1520.
[6] D.Marr and E. Hildreth, Theory of Edge Detection(London, 1980).
[7] Q.H.Zhang, S Gao and T.D.Bui, Edge detection models, Lecture notes in computer science,32(4), 2005, 133-140.

219
[8] L.P.Han and W.B. Yin. An Effective Adaptive Filter Scale Adjustment Edge Detection Method. (China, T singhua
University 1997).
[9] Z. Wang and A. C. Bovik, Modern Image Quality Assessment, Morgan & Claypool Publishers, 2006.
[10] Ahmet M. Eskicioglu, Paul S. Fisher, “Image Quality Measures and Their Performance” IEEE Transactions on
Communication, Vol. 43, No. 12, pp. 2959-2965, December 1995.
[11] Zhou Wang, Alan C. Bovik , “A Universal Image Quality Index”, IEEE Signal Processing Letters, Vol. 9, No. 3, pp.
81-84, March 2002.
[12] Ahmet M. Eskicioglu, Paul S. Fisher, “Image Quality Measures and Their Performance” IEEE Transactions on
Communication, Vol. 43, No. 12, pp. 2959-2965, December 1995.

220

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A Novel Approach for Edge Detection using Modified ACIES Filtering

  • 1. Int. J. on Recent Trends in Engineering and Technology, Vol. 10, No. 2, Jan 2014 A Novel Approach for Edge Detection using Modified ACIES Filtering P.Siva Priya1, B.Sarada1, G.Srinivas2 and P.Eswar2 1 SVP College of EngineeringECE, Visakhapatnam, India Email: priyasrinivas.gs@gmail.com, Sarada.bandi@yahoo.co.in 2 Gitam University/IT, Visakhapatnam, India Email: srinivas.gitam@gmail.com, Eswar.patnala@gmail.com Abstract— The most important humiliating attribute of an image is noise, which may become obvious during image capturing, communication or processing and may conceivably be reliant on or sovereign of image. In order to supplement the high- frequency components in this paper we are proposing a new class of filter called ACIES filter which implies spatial filter shape that has a high positive component at the centre. Since restraint of noise can only be achieved by smoothing the image. Sharpening with ACIES filter highlights the fine details of an image and enhances the clarity of the image at the boundaries. Experimental results show that the concert of the proposed ACIES filter is acceptable and Quality of the consequent images is remarkably well even under the strongly noise-corrupted conditions. If the edges in an image can be recognized specifically, then all the objects in the image can be located and basic properties such as region, edge, and contour can be measured. The performance of the proposed approach is measured with image quality metrics such as PSNR, MSE, NAE and NK. Index Terms— Image Processing, Spatial Filter, Image Sharpening, Image Smoothing, ACIES Filter I. INTRODUCTION The most important humiliating attribute of an image is noise [1, 2] which may become obvious during image capturing, communication or processing and may conceivably be reliant on or sovereign of image. In order to supplement the high-frequency components in this paper we are proposing a new class of filter called ACIES filter which implies spatial filter shape that has a high positive component at the centre. Since restraint of noise can only be achieved by smoothing the image. Sharpening with ACIES filter highlights the fine details of an image and enhances the clarity of the image at the boundaries. Experimental results show that the concert of the proposed ACIES filter is acceptable and Quality of the consequent images is remarkably well even under the strongly noise-corrupted conditions. If the edges in an image can be recognized specifically, then all the objects in the image can be located and basic properties such as region, edge, and contour can be measured. Edge detection is one of the frequently used applications in image processing and there are quite a few algorithms developed for identifying the boundaries. The most recurrently used operation in image segmentation, image analysis is Edge detection. The boundary between an object and background can be termed as edge. If the edges in an image can be accredited specifically, then all the objects in the image can be positioned and basic properties such as region, edge, and contour can be easily measured. DOI: 01.IJRTET.10.2.521 © Association of Computer Electronics and Electrical Engineers, 2014
  • 2. The important anticipatory factor in image enhancement is noise. As a result, in image enhancement [3, 4], one must imagine about how firmly the noise effects the image, particularly when the interaction of noise with the visual manifestation of the image. In order to reduce noise and other unauthentic effects in an image as a consequence of sampling, quantization, communication, during image acquisition are reduced with the help of smoothening. There are several algorithms for image smoothing and sharpening. The design of these algorithms with good performances is often pricey to propose, execute, as well as compute. On the other hand, the effects of the exiting algorithms are not satisfactory. II. S HARPENING FILTERS The process of sharpening edges and contours is done in order to protect the idea of clarity and fine details; it must therefore detect edges acceptably and imitate them smoothly and devoid of over-sharpening. Prewitt, Sobel, Laplacian filters [5] are the sharpening filters where convolution of every point in the image is done with two kernels. One kernel has a maximum retort towards the usual vertical direction and the other kernel has a maximum retort towards the horizontal direction [6, 7 and 8]. III. PROPOSED F ILTER Prewitt, Sobel are the first order derivative based edge detection operators to detect the image edges. ACIES is also a first order derivative based edge detection operator performs a 2-Dimensiional spatial gradient measurement on an image. ACIES is a Latin word means edge. Typically it is used to find the approximate absolute gradient [8] magnitude at each point in an input gray scale image. This edge detector uses a pair of 3x3 convolution masks, one estimating the gradient in the x-direction (columns) and the other estimating the gradient in the y-direction (rows). A size of convolution mask is typically much smaller than the actual image. The resultant image is untrained by sliding mask over an area of the input image, changes that pixel's value and then shifts one pixel to the right and continues to the right until it reaches the end of a row. It then starts at the beginning of the next row. Magnitude = + Characteristically, an estimated magnitude is computed using: X Y The Direction of angle of the edge is given by: Edge Direction= tan ( ) The Gx mask highlights the edges in the horizontal direction while the Gy mask highlights the edges in the vertical direction. After taking the magnitude of both, the resulting output detects edges in both directions. -1 2 2 -2 0 2 -2 1 -2 -1 -2 2 0 -2 2 Gx= (-Z1-2Z2-2Z3+2Z4-2Z6+2Z7+2Z8+Z9) -2 2 1 Gy= (-Z1+2Z2+2Z3-2Z4+2Z6-2Z7-2Z8+Z9) The formula shows how a particular pixel in the output image would be calculated. The centre of the mask is placed over the pixel which is going to be manipulated in the image. IV. ACIES F ILTER OF 3*3 A. Generalized Formula Generalized formula is used to generalize the given filter, but the filter can be generalized only by generalizing the equation. So by which we can increase or decrease our filter size according to quality of the image. 213
  • 3. If we want to apply 3*3 filter ,then we need to divide the image into 3*3 matrices and then 3*3 ACIES mask is slide over an area of the input image, changes that pixel's value and then shifts one pixel to the right and continues to the right until it reaches the end of a row. It then starts at the beginning of the next row. V. EXPERIMENTAL RESULTS This paper analyzes the comparison between proposed ACIES filter and quite a few kinds of standard algorithms including Prewitt, Sobel (Fig [1]). The perception of human of image quality is not adequate. So we require some more image quality metrics [Table I] like Mean Square Error (MSE), Peak Signal to Noise Ratio (PSNR) [Mar86], Normalized Absolute Error (NAE), and Normalized Correlation (NK) [9, 10, 11, and 12] for efficient measurement of image quality. This section presents the simulation results illustrating the performance of the proposed filter. The test image employed here is the true color image; the tables (II) and (III) are obtained by implementing gradient in horizontal x-direction and vertical y direction. TABLE I. IMAGE QUALITY M ETRIC FORMULAE Image Quality Metric Peak-Signal to Noise Ratio Procedure to Calculate 20 log10( 255/MSE) Where MSE is Mean Square Error (1÷MN) M N [F(X,Y)-F’(X,Y)]2 J=1 k=1 Mean Square Error Where M and N are image rows and columns in spatial form M N | [F(X,Y)-F’(X,Y)]| / M N | F(X,Y) | J=1 k=1 Normalized Absolute Error J=1 k=1 Where M and N are image rows and columns in spatial form M N | [F(X,Y)*F’(X,Y)]| / J=1 k=1 Normalized Correlation M N | F(X,Y) |2 J=1 k=1 Where M and N are image rows and columns in spatial form The mean square error (MSE) is the measure of difference between actual and estimated value of the quantity. Larger the value of MSE implies poor quality (Fig [3], [7]) of the image [David Bethel]. The most familiar image quality metric is PSNR. If PSNR value is high then the difference between the original image and reconstructed image will be small (Fig [2], [6]). The quality of the image increases with decrease in the value of NAE (Fig [4], [8]), Higher the value of NAE means the quality of the image lower. NK (Fig [5], [9]) is the measure of calculating the degree of resemblance between two objects. This paper exploits MATLAB tools to assess these algorithms with image quality metrics. (Images are from Imageprocessingplace.com). Prewitt Filter Sobel Filter Acies Filter Figure 1. Comparison between Prewitt, Sobel,and Acies filters 214 Original Image
  • 4. TABLE II. C OMPARISON INTERMS OF PSNR, MSE, NAE AND NK B ETWEEN P REWITT, SOBEL AND ACIES Sn o 1 Image Cktboard.tif 2 Circuit.tif 3 Fractal-iris.tif 4 5 6 7 8 9 10 Characters Test Pattern.tif CTskull.tif Letter_T.tif Mri_of_Knee_Univ_ Mich Mri_Spine1_vandy Pentagon.tif Mexico-plate.tif 12 Organic Super Conductor.tif Lung.tif 13 Nickel oxide thin film 11 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 Taxol-anti-canceragent HeadCt-Vandy.tif Bottles Wirebond_mask.tif Van_Original.tif Kidney_original.tif Chest-xray-vandy.tif Lens-perceptics.tif Noisy_rectangle Penny.tif Lines.tif Marion_airport star.tif Calculator.tif Building_original Skull.tif Brain.tif Brain.thumb.tif Pills.tif PSNR Sob el Acie s 4.98 5.07 5.13 5.76 5.9 6.06 1.72 1.66 1.54 8.54 0.92 0.913 0.905 4.70 4.70 4.68 1.73 1.62 1.65 0.563 0.564 0.568 2.47 2.42 2.386 0.729 0.706 0.639 1.70 1.64 Prewi tt 8.49 8.52 1.4 1.4 1.4 5.73 5.84 5.83 10.61 10.6 1 10.6 3 4.2 4.28 4.32 9.5 9.63 9.69 5.8 10.56 9.24 7.95 Prewi tt 2.06 MSE Sobe l 2.02 Acies 1.94 5.96 6.03 10.5 6 9.31 4 10.6 1 9.34 4 0.570 0.570 1.583 3 0.552 0.774 0.761 0.748 7.99 7.99 1.04 1.03 1.47 0.95 0.94 0.344 5 0.04 5 0.97 0.96 0.85 0.03 0.04 1.004 1 1 0.993 9 1.002 7 0.136 5 0.972 2 0.99 4 1.00 3 0.86 6 0.96 6 0.89 6 0.89 5 0.007 4 0.011 5 0.004 8 0.888 6 0.053 8 0.153 4 0.00 8 0.01 2 0.00 5 0.716 2.14 2.100 2.034 215 0.3 0.96 0.644 4.81 0.21 0.21 8 0.1 1.67 5.12 4 0.21 0.08 1.724 8 0.66 4.90 7 0.178 0.88 1.75 9.6 0.88 0.89 0.547 9.92 0.88 0.92 0.562 10.03 0.89 0.1 0.575 5.83 0.87 0.88 2.14 5.76 0.88 0.9 2.13 5.7 0.15 0.9 0.91 2.15 10.6 2 0.14 0.032 9 0.64 10.52 0.1 0.13 4 1 1.947 4.84 0.08 0.098 9 1.01 1.910 7 0.631 4.788 0.88 1.01 0.275 0 0.542 6 1.31 10.06 0.89 0.069 0.275 0 0.542 6 0.316 3 0.986 1.938 0.92 0.88 0.27 5.256 0.17 0.9 1.076 5.31 9 10.1 3 0.15 0.92 1.38 1.02 0.116 0.1 1.40 8.18 0.88 0.086 2.46 8.04 0.88 0.92 2.57 6.937 0.89 0.93 2.58 50.78 0.99 0.94 1.234 0.542 6 1.31 1 0.09 2 0.02 5 0.22 1.30 53.7 3 50.7 5 6.93 7 0.95 5 5.23 5 10.3 1 4.87 8 10.5 3 1 0.069 7 0.024 5 0.22 1.35 53.7 3 50.7 8 6.93 7 0.92 0.18 1.44 53.7 0.9 0.9 1.49 7.43 0.938 0.03 5 0.09 4 0.04 4 0.91 1.52 6.71 0.03 0.92 1.849 6.66 0.03 0.26 1.85 4.12 0.98 0.3 1.85 4.06 0.98 0.249 1.211 4 0.98 0.86 1.23 7.09 0.26 0.86 1.26 6.97 0.24 0.86 1.308 6.81 0.19 0.3 1.35 6.47 0.9 0.24 1.377 6.39 0.91 0.19 10.21 6.3 0.92 0.86 0.637 5.87 0.18 0.86 0.622 5.45 0.14 0.87 6.19 5.45 0.1 1.48 6.5 7.26 0.87 0.28 1.031 10.3 2 7.23 0.89 0.199 Acie s 0.86 6.5 7.09 0.91 0.85 Nk Sob el 0.24 2 0.88 10.1 9 6.87 Prewi tt 0.85 6.51 6.82 Acie s 0.82 8 0.145 7 1.45 6.74 NAE Sob el 0.83 9 Prewi tt 0.952 0.615 0.911 0.9 0.91 0.96 0.99 0.93 0.9 0.94 9 1.00 8 0.92 5 1 1.00 3 0.84 0.97 8 0.87 0.89 5 0.92 1 0.94 1.04 2 0.89 9 0.09 0.083 9 0.038 1 0.177 0.063 6 0.09 2 0.03 4 0.12 9 0.12 9 0.14 9 0.03 8 0.13 0.13 6 0.05 6 0.14 5 0.01 0.01 8 0.14 6 0.18 0.27 0.72 8 0.18 5 0.11 7 0.11 1 0.04 9 0.23 3 0.08 3 0.09 6 0.27 7 0.14 7 0.12 7 0.06 6 0.32 3 0.11 8
  • 5. 33 34 35 36 37 38 39 40 Region.tif Rose1024.tif Tungsten_flmt.tiff u.tif Utk.tif Turbine.tif Cholesterol.tif Cameraman.tif 4.52 4.52 8 4.53 10.45 10.6 10.6 6 7.389 3 7.52 7.52 7.045 7.04 17.15 17.1 5.49 5.68 8.32 7.99 5.997 6.01 6 7.04 5 17.1 6 6.04 1 7.90 9 6.01 9 2.3 2.3 2.29 0.585 0.566 0.546 1.18 1.15 1.100 1.28 1.28 1.28 0.125 0.126 0.125 1.83 1.755 1.544 0.956 1.031 0.969 1.64 1.627 2 1.626 4 0.998 0.915 2 0.912 5 1 1.01 0.92 0.865 0.937 7 Figure 2. Comparison Interms of PSNR Figure 3. Comparison Interms of MSE Figure 4. Comparison Interms of NAE 216 0.99 8 0.99 8 0.89 0.88 1.02 2 0.89 2 0.91 6 0.88 5 1.00 4 1.00 4 0.83 5 0.92 8 0.93 0.93 0.89 1 0.032 2 0.066 5 0.104 5 0.012 8 0.14 0.076 0.332 7 0.095 5 0.03 2 0.09 1 0.14 0.01 3 0.14 8 0.10 6 0.41 6 0.12 2 0.03 8 0.12 4 0.21 7 0.02 6 0.23 6 0.18 0.48 9 0.17
  • 6. 1 0.8 0.6 0.4 0.2 0 Prewitt Sobel Acies Figure 5. Comparison Interms of Nk TABLE III. C OMPARISON INTERMS OF PSNR, MSE, NAE AND NK B ETWEEN PREWITT, SOBEL AND TRANSPOSE OF ACIES Sn o 1 2 Image Cktboard.tif Circuit.tif Prewi tt 4.98 5.76 8.49 PSNR Sob el 5.07 5.9 8.52 Acie s 5.19 8 6.24 8 3 Fractal-iris.tif 4 Characters Test Pattern.tif 1.4 1.4 1.42 5 CTskull.tif 5.73 5.84 5.94 6 Letter_T.tif 10.61 10.6 1 7 Mri_of_Knee_Univ_ Mich 4.2 4.28 10.5 8 4.35 4 10.0 7 8 Mri_Spine1_vandy 9.5 9.63 9 Pentagon.tif 5.8 5.96 10 Mexico-plate.tif 11 Organic Super conductor.tif 9.24 12 Lung.tif 7.95 10.56 10.5 6 9.31 4 7.99 13 Nickel oxide thin film 6.51 6.5 14 Taxol-anti-canceragent 10.21 10.1 9 8.56 6.13 10.7 9.39 7.99 6.41 9 10.0 8 15 HeadCt-Vandy.tif 6.74 6.82 6.96 16 Bottles 7.09 7.23 7.29 8 17 Wirebond_mask.tif 5.45 5.45 5.46 18 Van_Original.tif 6.3 6.39 6.54 19 20 21 22 Kidney_original.tif Chest-xray-vandy.tif Lens-perceptics.tif Noisy_rectangle 6.81 4 6.66 53.7 6.97 4.06 6.71 53.7 7.21 7 4.22 1 7.81 53.7 Prewi tt 2.06 MSE Sobe l 2.02 Acies 1.72 1.66 1.61 0.92 0.913 0.90 4.70 4.70 4.70 1.73 1.62 1.69 0.563 0.564 0.562 2.47 2.42 2.40 0.729 0.706 0.698 1.70 1.64 1.62 0.570 0.570 0.564 0.774 0.761 0.752 1.04 1.03 1.03 1.45 1.47 1.45 6.19 0.622 0.603 1.377 1.35 1.33 1.26 1.23 1.21 1.85 1.85 1.83 1.52 1.49 1.46 1.35 1.30 1.26 2.58 2.57 2.513 1.40 1.38 1.17 0.27 0.275 0.275 217 1.99 Prewi tt 0.85 NAE Sob el 0.83 9 0.91 0.89 0.92 0.91 0.98 0.98 0.938 0.9 1 1 0.89 0.88 0.92 Acie s 0.81 8 0.84 4 0.90 3 Prewi tt 0.199 Nk Sob el 0.24 2 0.1 0.14 0.19 0.24 0.98 0.03 0.03 0.90 8 1.00 6 0.88 2 0.069 7 0.024 5 0.09 2 0.02 5 0.116 0.15 0.89 0.84 0.08 0.1 0.9 0.88 0.86 0.098 9 0.13 4 0.89 0.88 0.87 0.178 0.21 0.21 8 0.85 0.88 0.86 0.145 7 0.87 0.86 0.86 4 0.19 0.24 0.86 0.86 0.88 0.249 0.3 0.92 0.91 0.18 0.22 0.94 0.93 0.086 0.1 0.92 0.9 1.01 1.01 0.91 0.9 0.92 0.89 0.91 7 0.90 4 0.86 8 1.01 4 0.87 3 0.85 7 0.93 5 0.069 0.032 9 0.1 0.09 2 0.03 4 0.12 9 0.08 0.1 0.344 5 0.04 5 0.96 0.95 0.97 0.96 0.8 0.03 0.04 1.004 1 1 0.007 0.00 Acie s 0.32 9 0.23 7 0.31 7 0.04 1 0.12 7 0.04 5 0.22 7 0.22 4 0.18 7 0.24 7 0.31 1 0.31 3 0.38 5 0.28 4 0.16 7 0.19 8 0.04 4 0.15 2 0.16 9 0.07 3 0.23 9 0.01
  • 7. 3 23 Penny.tif 50.78 24 Lines.tif 6.937 3 50.7 8 6.93 7 50.7 8 8.18 6.93 25 Marion_airport 8.04 26 star.tif 1.938 27 Calculator.tif 10.06 28 Building_original 4.788 4.84 4.81 10.7 4 5.31 9 10.1 3 8.34 5.23 10.2 4 29 Skull.tif 10.52 10.6 2 30 Brain.tif 5.7 5.76 5.89 31 Brain.thumb.tif 10.03 9.92 9.58 4.90 7 4.52 8 5.04 6 32 Pills.tif 4.81 33 Region.tif 4.52 34 10.6 4.53 10.7 8 Rose1024.tif 10.45 35 Tungsten_flmt.tiff 7.389 3 7.52 7.71 36 u.tif 7.045 7.04 7.04 37 Utk.tif 17.15 17.1 38 Turbine.tif 5.49 5.68 39 Cholesterol.tif 8.32 7.99 40 Cameraman.tif 5.997 6.01 6 17.1 3 6.24 4 8.26 6 6.01 8 0 0 0.542 6 0.316 3 0.986 0.546 0 1.316 1.947 0.64 1.910 7 0.631 2.15 2.13 0.605 1 2.114 0.575 0.562 0.574 1.75 0.644 1.724 8 0.66 1.698 2 .0712 2.14 2.100 1.998 2.3 2.3 2.290 0.585 0.566 0.557 1.18 1.15 1.149 1.28 1.28 1.284 0.125 0.126 1.83 1.755 0.124 8 1.618 0.956 1.031 1.64 1.627 2 0.542 6 1.31 1.02 5.256 8.327 1.052 4 1.626 4 4 0.993 9 1.002 7 0.136 5 0.972 2 0.911 0.9 0.91 0.96 0.99 0.93 0.998 0.915 2 0.912 5 1 1.01 0.92 0.865 0.937 7 Figure 6. Comparison Interms of PSNR Figure 7. Comparison Interms of MSE 218 0.99 4 1.00 3 0.86 6 0.96 6 0.89 6 0.89 5 0.9 0.94 9 1.00 8 0.92 5 0.99 8 0.89 0.89 1 1.02 2 0.89 2 0.91 6 0.93 0.99 4 1 0.83 8 0.97 8 0.87 5 0.90 1 0.88 6 0.93 2 8 0.011 5 0.004 8 0.888 6 0.053 8 0.153 4 0.01 2 0.00 5 0.09 0.083 9 0.038 1 1.03 0.177 0.90 6 0.99 7 0.85 8 1.00 4 0.063 6 0.032 2 0.066 5 0.104 5 0.012 8 1.01 0.14 0.8 0.076 0.87 2 0.332 7 0.095 5 0.86 0.93 0.18 0.72 8 0.18 5 0.11 7 0.11 1 0.04 9 0.23 3 0.08 3 0.03 2 0.09 1 0.14 0.01 3 0.14 8 0.10 6 0.41 6 0.12 2 0.01 8 0.14 6 0.27 3 0.09 9 0.25 9 0.13 3 0.14 6 0.06 8 0.36 2 0.10 7 0.03 8 0.13 0.24 1 0.02 6 0.23 4 0.20 5 0.44 9 0.17
  • 8. 1.2 1 0.8 0.6 0.4 0.2 0 Prewitt Sobel Acies Figure 8. Comparison Interms of NAE 1 Prewitt 0.8 0.6 0.4 0.2 0 Figure 9. Comparison Interms of Nk VI. CONCLUSION In this attempt we proposed a novel approach for edge detection that can be done by using proposed ACIES filter. The edge detection can be applied in many areas like satellite image enhancement, medical diagnostics, etc. The trialing and simulations with real images have shown that the filter is proficient than the existing filters. In this paper, we have compared Prewitt and Sobel techniques for edge detection in image processing with the proposed technique. We applied various image processing metrics such as MSE, PSNR, NAE and Nk in this assessment. We have generated the enviable code for these new filters and also formed the obligatory strategies of comparisons between these ACIES filters and the existing ones. REFERENCES [1] An Image-Enhancement System Based on Noise Estimation Fabrizio Russo, Senior Member, IEEE, IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, VOL. 56, NO. 4, AUGUST 2007. [2] Gradient Estimation Using Wide Support Operators Hakan Guray Senel, Member, IEEE, IEEE TRANSACTIONS ON IMAGE PROCESSING, VOL. 18, NO. 4, APRIL 2009 [3] Gaussian-Based Edge-Detection Methods—A Survey Mitra Basu, Senior Member, IEEE, IEEE TRANSACTIONS ON SYSTEMS, MAN, AND CYBERNETICS—PART C: APPLICATIONS AND REVIEWS, VOL. 32, NO. 3, AUGUST 2002 [4] Gray-Scale Image Enhancement as an Automatic Process Driven by Evolution, Cristian Munteanu and Agostinho Rosa, IEEE TRANSACTIONS ON SYSTEMS, MAN, AND CYBERNETICS—PART B: CYBERNETICS, VOL. 34, NO. 2, APRIL 2004 [5] Edge Detection Techniques: Evaluations and Comparisons Ehsan Nadernejad, Applied Mathematical Sciences, Vol. 2, 2008, no. 31, 1507 – 1520. [6] D.Marr and E. Hildreth, Theory of Edge Detection(London, 1980). [7] Q.H.Zhang, S Gao and T.D.Bui, Edge detection models, Lecture notes in computer science,32(4), 2005, 133-140. 219
  • 9. [8] L.P.Han and W.B. Yin. An Effective Adaptive Filter Scale Adjustment Edge Detection Method. (China, T singhua University 1997). [9] Z. Wang and A. C. Bovik, Modern Image Quality Assessment, Morgan & Claypool Publishers, 2006. [10] Ahmet M. Eskicioglu, Paul S. Fisher, “Image Quality Measures and Their Performance” IEEE Transactions on Communication, Vol. 43, No. 12, pp. 2959-2965, December 1995. [11] Zhou Wang, Alan C. Bovik , “A Universal Image Quality Index”, IEEE Signal Processing Letters, Vol. 9, No. 3, pp. 81-84, March 2002. [12] Ahmet M. Eskicioglu, Paul S. Fisher, “Image Quality Measures and Their Performance” IEEE Transactions on Communication, Vol. 43, No. 12, pp. 2959-2965, December 1995. 220