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David C. Wyld et al. (Eds) : CST, ITCS, JSE, SIP, ARIA, DMS - 2014
pp. 261–269, 2014. © CS & IT-CSCP 2014 DOI : 10.5121/csit.2014.4124
A MODIFIED HISTOGRAM BASED FAST
ENHANCEMENT ALGORITHM
Amany A. Kandeel1
, Alaa M. Abbas 2
, Mohiy M. Hadhoud3
, Zeiad El-
Saghir1
1
Dept. of Computer Science and Engineering,
Faculty of Electronic Engineering,
Univ. of Menoufia, 32952, Menouf, Egypt.
amany_1980@hotmail.com , zeiad40@yahoo.com
2
Dept. of Electronics and Electrical Communications, Faculty of Electronic
Engineering, Univ. of Menoufia32952, Menouf, Egypt.
m2alaa@hotmail.com
3
Dept. of Information Technology, Faculty of Computers and Information,
Univ. of Menoufia, 32511, ShebinElkom, Egypt.
mmhadhoud@yahoo.com
ABSTRACT
The contrast enhancement of medical images has an important role in diseases diagnostic,
specially, cancer cases. Histogram equalization is considered as the most popular algorithm for
contrast enhancement according to its effectiveness and simplicity. In this paper, we present a
modified version of the Histogram Based Fast Enhancement Algorithm. This algorithm
enhances the areas of interest with less complexity. It is applied only to CT head images and its
idea based on treating with the soft tissues and ignoring other details in the image. The
proposed modification make the algorithm is valid for most CT image types with enhanced
results.
KEYWORDS
Contrast enhancement, Histogram equalization, Histogram Based Fast Enhancement
Algorithm, CT image
1. INTRODUCTION
Diagnosing diseases using medical images becomes more popular using different types of
imaging techniques. Computed tomography (CT) is considered as the best of them after
developed in 1970’s [1], especially in cancer detection [2]. Its idea depends on specializing gray
level for every different organic tissue. Contrast of an image is defined as the ratio between the
brightest and the darkest pixel intensities.
Histogram Equalization (HE) is considered as the most popular algorithm for contrast
enhancement according to its effectiveness and simplicity. Its basic idea lies in mapping the gray
262 Computer Science & Information Technology (CS & IT)
levels based on the probability distribution of the input gray levels. It flattens and stretches the
dynamic range of the image's histogram, resulting in an overall contrast improvement.HE has
been applied in various fields such as medical image processing and radar image processing [3,
4]. The two categories of histogram equalization are. Global histogram equalization, which is
simple and fast, but its contrast-enhancement power is relatively low. Local histogram
equalization, on the other hand, can effectively enhance contrast, but it requires more
computations.
Global Histogram equalization is powerful in highlighting the borders and edges between
different objects, but may reduce the local details within these objects [5] to overcome HE's
problems. Ketcham and et al invented Local Histogram Equalization (LHE); the algorithm uses
the histogram of a window of a predetermined size to determine the transformation of each pixel
in the image. LHE succeeded in enhancing local details, but it depends on fixed size for windows
where it may distort the boundaries between regions. It also demands high computational cost and
sometimes causes over-enhancement in some portion of the image [6, 7].
There are many algorithms trying to preserve the brightness of the output image like BBHE
(Brightness preserving Bi-Histogram Equalization) which separates the input image histogram
into two parts based on the mean of the input image and then each part is equalized
independently. There are many methods similar to BBHE like, DSIHE (Dualistic Sub-Image
Histogram Equalization) where, it divides the histogram based on the median value. MDSIHE
(Modified Dualistic Sub Image Histogram Equalization), A. Zadbuke made a modification on
DSIHE and obtainedgood results [8]. MMBEBHE (Minimum Mean Brightness Error Bi-
Histogram Equalization) provides maximal brightness preservation, but its resultsare foundnot
good for the image with a lot details. To overcome these drawbacks, P. Jagatheeswari and et al
proposed a modification to this method. They enhanced images by passing the enhanced ones
through a median filter. The median filter is an effective method for the removal of impulse based
noise on the images [9]. Recursive Mean-Separate Histogram Equalization (RMSHE) is also
considered asan extension to BBHE. All these methods achieve good contrast but they have some
problems in gray level variation [7].
The rest of the paper is organized as follows. in section 2, the idea of A Histogram-Based Fast
Enhancement Algorithm will be introduced. Then, the problems were found in this algorithm and
the suggested modification is presented in section 3. Experimental results using clinical data of
CT images is discussed in section 4 to demonstrate the usefulness of the proposed method.
Concluding remarks ispresented in section 5.
2. A HISTOGRAM BASED FAST ENHANCEMENT ALGORITHM
J. Yin and et al proposed an algorithm to enhance local interested areas in CT head images; they
tried to improve the water-washed effect caused by the conventional histogram equalization
algorithms as shown in Figure1. The algorithm succeeded in removing water-washed effect.
There are some important features for this algorithm like the speed and the simplicity. Its idea
depends on that, most CT head images occupy the gray level 0 so they try to deal with the soft
tissues by enhancing the region by using full range of all possible gray levels to enhance it in the
CT head images. They analyzed these images and found that more than half of the whole range of
gray levels occupies 0 level, and all CT head images have three major peaks in their histograms.
The left peak is formed by background pixels, the middle peak is usually formed by soft tissues in
Computer Science & Information Technology (CS & IT) 263
the CT head images, and the right peak is formed mostly by bone. For enhancement details, we
need only the middle peak which formed by soft tissue [10].
Figure 1. (a) an original CT head image (b) enhanced by conventional histogram equalization algorithm (c)
Histogram-Based Fast Enhancement Algorithm.
3. A MODIFIED HISTOGRAM BASED FAST ENHANCEMENT ALGORITHM
The idea of the algorithm depends on the characteristics of CT head images. This makesthe
algorithm is suitable for special type of images, so we tried to make a modification to this
algorithm to be more appropriate for a wide range of CT images with enhanced results.The
calculations of Histogram-Based Fast Enhancement Algorithm depends on a constant value k
(0<k<0.4) to evaluate how many gray levels should be ignored. This means that k remains
constant for all images regardlessof image characteristics, so we calculated the value of k to
change with the gray levels of the picture.
First, we evaluated k as a ratio of the mean value of histogram values, which is considered as an
importantfeature of the histogram then we recorded these results, and compared it with the
Histogram-Based Fast Enhancement Algorithm; we found that there is a valuable enhancement in
results. Thesteps of our proposed solution remained as in the Histogram-Based Fast Enhancement
Algorithm, but the change will be occurred in determining k value as below.
݇ = ‫݋݅ݐܽݎ‬ ∗ ‫ܪ‬௠௘௔௡ (1)
Where Hmean is the mean value of the histogram, which is the sum of the values divided by the
number of values.Second, we performedanother modification by using k as a ratio of median
value of the histogram and found that the results become better that because the value depends on
the characteristic of image.
݇ = ‫݋݅ݐܽݎ‬ ∗ ‫ܪ‬௠௘ௗ௜௔௡ (2)
WhereHmedian is the median value of the histogram, it is the value which divides the values into
two equal halves.At the last, we use the mode value as the most frequently occurring value in the
histogram.
݇ = ‫݋݅ݐܽݎ‬ ∗ ‫ܪ‬௠௢ௗ௘ (3)
We applied the modified algorithm to large varieties of CT images including head and lung
images. To evaluate the effectiveness of the modification we use three widely-used metrics;
PSNR (Peak Signal-to-Noise Ratio), AMBE (Absolute Mean Brightness Error), and the entropy,
in addition to Inspection of Visual Quality. We will show briefly how to evaluate these metrics in
the next section.
264 Computer Science & Information Technology (CS & IT)
3.1 Peak Signal to Noise Ratio (PSNR)
PSNR is the evaluation standard of the reconstructed image quality, and is an important
measurement feature. PSNR is measured in decibels (dB). If we suppose a reference image f and
a test image t, both of size M×N, the PSNR between f and g is defined by.
ܴܲܵܰ(݂, ‫)ݐ‬ = ݈‫݃݋‬ଵ଴(‫ܮ‬ − 1)ଶ
/‫,݂(ܧܵܯ‬ ‫)ݐ‬ (4)
Where L is gray levels and MSE (Mean square error), is then defined as.
ࡹܵ‫,݂(ܧ‬ ‫)ݐ‬ =
1
‫ܰܯ‬
෍ ෍൫݂௜௝ − ‫ݐ‬௜௝൯
ଶ
(5)
ே
௝ୀଵ
ெ
௜ୀଵ
Note that the greater the PSNR, the better the output image quality.
3.2 Absolute Mean Brightness Error (AMBE)
It is the difference between original and enhanced image and is given as.
‫,ܺ(ܧܤܯܣ‬ ܻ) = |ܺ‫ܯ‬ − ܻ‫|ܯ‬ (6)
Where XM is the mean of the input image X = {X (i, j)} and YM is the mean of the output image
Y = {Y (i, j)}.
We try to preserve the brightness of the image to keep the image details, so if we reduce the
difference this preserve the brightness of the image.
3.3 Entropy
Entropy is a statistical measure of randomness that can be used to characterize the texture of the
input image. It is a useful tool to measure the Richness of the details in the output image [11].
‫ݐ݊ܧ‬ሾܲሿ = ෍(ܲ௜ log ଶ(ܲ௜))
௡
௜ୀଵ
(7)
3.4 Inspection of Visual Quality
In addition to the quantitative evaluation of contrast enhancement using the PSNR and entropy
values, it is also important to qualitatively assess the contrast enhancement. The major goal of
the qualitative assessment is to judge if the output image is visually acceptable to human eyes and
has a natural appearance [8].
Computer Science & Information Technology (CS & IT) 265
4. EXPERIMENTAL RESULTS
To show the effect of the proposed modification, we apply it on different types of CT images. We
use head images like the original algorithmin addition to the lung images to be validate for more
image types.
Figure 2. (a) Original CT head image (b) enhanced by conventional histogram equalization algorithm (c)
enhanced by Histogram-Based Fast Enhancement Algorithm. (d) Modified Histogram-Based Fast
Enhancement Algorithm using mean value (e) Modified Histogram-Based Fast Enhancement Algorithm
using median value. (f) Modified Histogram-Based Fast Enhancement Algorithm using mode value
Figure 3. (a) Original CT lung image (b) enhanced by conventional histogram equalization algorithm (c)
enhanced by Histogram-Based Fast Enhancement Algorithm. (d) Modified Histogram-Based Fast
Enhancement Algorithm using mean value (e) Modified Histogram-Based Fast Enhancement Algorithm
using median value (f) Modified Histogram-Based Fast Enhancement Algorithm using mode value
266 Computer Science & Information Technology (CS & IT)
Table 1. PSNR measurement
As we mention before, the increase in the value of PSNR is considered as an enhancement in the
algorithm. From Table 1 we find that there is an enhancement using the proposed modified
algorithm.
Table 2. AMBE measurement.
Our Proposed algorithm is considered one of brightness persevered algorithm so we try to reduce
the difference between the brightness of input and the result image. From Table 2, we can
conclude that there is an enhancement in AMBE values using the proposed algorithm.
As we will see in Table 3, there is a small increase in the Entropy values especially using the
median and the mode where we have found there is a great convergence between median and
mode values. As for the Inspection of Visual Quality, as we see in Figure2 and Figure3 there are
some details appeared in the proposed algorithm which help in diagnostic diseases more accurate.
Image
Conventional
Histogram
Equalization
Algorithm
Histogram-
Based Fast
Enhanceme
nt
Algorithm
Modified Histogram-Based Fast Enhancement
Algorithm
Using
Mean
Using
Median
Using Mode
CThead1 6.6589 12.1687 13.9531 14.6326 14.63262
CThead2 6.7181 12.3103 14.8156 14.81723 14.81723
CThead3 4.2788 9.0203 9.8088 11.22233 11.22233
CThead4 6.7181 12.3103 14.8156 14.81723 14.81723
CTlung1 17.9699 26.9840 28.6100 32.35675 34.2496
CTlung2 19.3186 30.1420 32.3924 41.8492 43.58417
CTlung3 8.839 13.8357 13.4644 14.50487 14.5052
CTlung4 15.3099 21.5727 26.8872 31.9475 35.1296
Image
Conventional
Histogram
Equalization
Algorithm
Histogram-Based
Fast
Enhancement
Algorithm
Modified Histogram-Based Fast
Enhancement Algorithm
Using
Mean
Using Median Using Mode
CThead1 111.8702 48.14349 38.0466 34.55872 34.55872
CThead2 97.365 41.37939 133.7495 30.06355 13.3852
CThead3 150.4411 78.69606 70.7215 57.66641 57.66641
CThead4 112.059 47.4835 33.5147 33.43602 33.43602
CTlung1 13.4576 4.9821 3.427556 1.969327 1.6462
CTlung2 15.1077 4.1489 3.2355 1.5521 1.369413
CTlung3 76.9961 41.85713 43.53475 35.29687 35.26233
CTlung4 13.977 11.785 5.95788 3.7327 2.9718
Computer Science & Information Technology (CS & IT) 267
Table 3. Entropy measurement.
We can exclude some points from the previous results that the modified algorithm achieves
greater values of PSNR, AMBE and entropy compared with Histogram-Based Fast Enhancement
Algorithm. The first metric of PSNR; the propose algorithm have increased the values of PSNR;
this means that less noise in the resulted image. The second metric is AMBE, it has been
minimized and this means that it has preserved the brightness of the image. The third metric of
entropy where it has increased; this means that more information can be extracted from the output
image. We also performed statistical analysis for the results in Figure4, Figure5, and Figure6,
where Figure4 shows the increment in PSNR values due to using the modification with mean,
median and mode.Figure5 shows the enhancement in entropy values and Figure6 show the
decrement of AMBE. There is a valuable improvement in the three parameters for the
modification especially the mode where give the best results. We found that there is a range of
ratio values that gives the best results for the three parameters and outside this range there arenot
good results. This gives us the ability to control this ratio to obtain the best results.
Figure4. The effect of modification on PSNR values
Image
Original
Image
Conventional
Histogram
Equalizatio
n
Algorithm
Histogram-
Based Fast
Enhancem
ent
Algorithm
Modified Histogram-Based Fast
Enhancement Algorithm
Using
Mean
Using
Median
Using Mode
CThead1 0.9991 3.3235 4.608886 4.912558 5.133528 5.13352
CThead2 0.8993 4.5394 5.144703 2.077121 5.391977 5.8384
CThead3 0.9169 2.3727 2.812813 2.9972 3.377863 3.37786
CThead4 0.9997 3.3564 4.4211 5.0363 5.058119 5.05811
CTlung1 0.0022 5.8899 6.9246 7.08508 7.102342 7.0458
CTlung2 0.0695 5.9528 6. 8429 6.9279 7.1620 7.20219
CTlung3 0.1575 3.3206 3.517687 3.409321 4.483833 4.50024
CTlung4 0.2065 2.5454 6.4606 6.687 6.687 6.6064
268 Computer Science & Information Technology (CS & IT)
Figure5.The effect of modification on entropy values
Figure6.The effect of modification on AMBE values
5. CONCLUSION
In this paper, we have presented a simple modificationof Histogram Based Fast Enhancement
Algorithm. First, we have showed how it succeeded in removing water-washed effect. Then
discuss the proposed modification which enhances the PSNR, AMBE and entropy parameters
values to be more appropriate for a wide range of CT images.In addition to the enhancements
occurred to the Histogram-Based Fast Enhancement Algorithm. There are some advantages of the
algorithm compared to other algorithms. It still keeps the advantage of simplicity due to less
complex calculations used in the algorithm. There is another advantage of this algorithm due to
its idea of using global histogram and not based on local histogram. This decreases the used time
for running.
REFERENCES
[1] S. Smith, (2002) "The Scientist and Engineer's Guide to Digital Signal Processing", Chapter 25:
Special Imaging Techniques, Computed Tomography, Softcover,ISBN 0-7506-7444-X.
[2] Dr. West,"Lung Cancer Screening Saves Lives", http://cancergrace.org/lung/2010/11/04/lung-cancer-
screening-saves-lives.
[3] Y. Kim, Feb.(1997) “Contrast enhancement using brightness preserving Bi-Histogram equalization”,
IEEE Trans. Consumer Electronics, vol. 43,no. 1, pp. 1-8.
Computer Science & Information Technology (CS & IT) 269
[4] R. Krutsch and D. Tenorio,(2011)"Histogram Equalization", Document Number: AN4318,
Application Note Rev. 0.
[5] I. Jafar and H. Ying, (2007)" Multilevel Component-Based Histogram Equalization for Enhancing the
Quality of Grayscale Images”, IEEE EIT, pp. 563-568.
[6] R. Jonesand T. Tjahjadi, (1993)"A study and Modification of the Local Histogram Equalization
Algorithm", pattern recognition, vol2, no. 9, pp 1373-1381.
[7] P. Shanmugavadivu, K. Balasubramania, (2010) "Image Inversion and Bi Level Histogram
Equalization for Contrast Enhancement" International Journal of Computer Applications (0975 -
8887) Volume 1 – No. 15.
[8] A. Zadbuke,(2012)"Brightness Preserving Image Enhancement Using Modified Dualistic Sub Image
Histogram Equalization", International Journal of Scientific & Engineering Research, Volume 3,
Issue 2, 1 ISSN 2229-5518.
[9] P. Jagatheeswari, S. Suresh Kumar, M. Rajaram, (2009)" Contrast Enhancement for Medical Images
Based on Histogram Equalization Followed by Median Filter", the International Conference on Man-
Machine Systems (ICoMMS), MALAYSIA.
[10] J.Yin, X. Tian, Z. Tang, Y. Sun, (2006)"A Histogram-Based Fast Enhancement Algorithm for CT
Head Images", Intl. Conf. on Biomedical and Pharmaceutical Engineering (ICB PE).
[11] "Image entropy",http://www.esrf.eu/computing/Forum/imgCIF/PAPER/entropy.

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A MODIFIED HISTOGRAM BASED FAST ENHANCEMENT ALGORITHM

  • 1. David C. Wyld et al. (Eds) : CST, ITCS, JSE, SIP, ARIA, DMS - 2014 pp. 261–269, 2014. © CS & IT-CSCP 2014 DOI : 10.5121/csit.2014.4124 A MODIFIED HISTOGRAM BASED FAST ENHANCEMENT ALGORITHM Amany A. Kandeel1 , Alaa M. Abbas 2 , Mohiy M. Hadhoud3 , Zeiad El- Saghir1 1 Dept. of Computer Science and Engineering, Faculty of Electronic Engineering, Univ. of Menoufia, 32952, Menouf, Egypt. amany_1980@hotmail.com , zeiad40@yahoo.com 2 Dept. of Electronics and Electrical Communications, Faculty of Electronic Engineering, Univ. of Menoufia32952, Menouf, Egypt. m2alaa@hotmail.com 3 Dept. of Information Technology, Faculty of Computers and Information, Univ. of Menoufia, 32511, ShebinElkom, Egypt. mmhadhoud@yahoo.com ABSTRACT The contrast enhancement of medical images has an important role in diseases diagnostic, specially, cancer cases. Histogram equalization is considered as the most popular algorithm for contrast enhancement according to its effectiveness and simplicity. In this paper, we present a modified version of the Histogram Based Fast Enhancement Algorithm. This algorithm enhances the areas of interest with less complexity. It is applied only to CT head images and its idea based on treating with the soft tissues and ignoring other details in the image. The proposed modification make the algorithm is valid for most CT image types with enhanced results. KEYWORDS Contrast enhancement, Histogram equalization, Histogram Based Fast Enhancement Algorithm, CT image 1. INTRODUCTION Diagnosing diseases using medical images becomes more popular using different types of imaging techniques. Computed tomography (CT) is considered as the best of them after developed in 1970’s [1], especially in cancer detection [2]. Its idea depends on specializing gray level for every different organic tissue. Contrast of an image is defined as the ratio between the brightest and the darkest pixel intensities. Histogram Equalization (HE) is considered as the most popular algorithm for contrast enhancement according to its effectiveness and simplicity. Its basic idea lies in mapping the gray
  • 2. 262 Computer Science & Information Technology (CS & IT) levels based on the probability distribution of the input gray levels. It flattens and stretches the dynamic range of the image's histogram, resulting in an overall contrast improvement.HE has been applied in various fields such as medical image processing and radar image processing [3, 4]. The two categories of histogram equalization are. Global histogram equalization, which is simple and fast, but its contrast-enhancement power is relatively low. Local histogram equalization, on the other hand, can effectively enhance contrast, but it requires more computations. Global Histogram equalization is powerful in highlighting the borders and edges between different objects, but may reduce the local details within these objects [5] to overcome HE's problems. Ketcham and et al invented Local Histogram Equalization (LHE); the algorithm uses the histogram of a window of a predetermined size to determine the transformation of each pixel in the image. LHE succeeded in enhancing local details, but it depends on fixed size for windows where it may distort the boundaries between regions. It also demands high computational cost and sometimes causes over-enhancement in some portion of the image [6, 7]. There are many algorithms trying to preserve the brightness of the output image like BBHE (Brightness preserving Bi-Histogram Equalization) which separates the input image histogram into two parts based on the mean of the input image and then each part is equalized independently. There are many methods similar to BBHE like, DSIHE (Dualistic Sub-Image Histogram Equalization) where, it divides the histogram based on the median value. MDSIHE (Modified Dualistic Sub Image Histogram Equalization), A. Zadbuke made a modification on DSIHE and obtainedgood results [8]. MMBEBHE (Minimum Mean Brightness Error Bi- Histogram Equalization) provides maximal brightness preservation, but its resultsare foundnot good for the image with a lot details. To overcome these drawbacks, P. Jagatheeswari and et al proposed a modification to this method. They enhanced images by passing the enhanced ones through a median filter. The median filter is an effective method for the removal of impulse based noise on the images [9]. Recursive Mean-Separate Histogram Equalization (RMSHE) is also considered asan extension to BBHE. All these methods achieve good contrast but they have some problems in gray level variation [7]. The rest of the paper is organized as follows. in section 2, the idea of A Histogram-Based Fast Enhancement Algorithm will be introduced. Then, the problems were found in this algorithm and the suggested modification is presented in section 3. Experimental results using clinical data of CT images is discussed in section 4 to demonstrate the usefulness of the proposed method. Concluding remarks ispresented in section 5. 2. A HISTOGRAM BASED FAST ENHANCEMENT ALGORITHM J. Yin and et al proposed an algorithm to enhance local interested areas in CT head images; they tried to improve the water-washed effect caused by the conventional histogram equalization algorithms as shown in Figure1. The algorithm succeeded in removing water-washed effect. There are some important features for this algorithm like the speed and the simplicity. Its idea depends on that, most CT head images occupy the gray level 0 so they try to deal with the soft tissues by enhancing the region by using full range of all possible gray levels to enhance it in the CT head images. They analyzed these images and found that more than half of the whole range of gray levels occupies 0 level, and all CT head images have three major peaks in their histograms. The left peak is formed by background pixels, the middle peak is usually formed by soft tissues in
  • 3. Computer Science & Information Technology (CS & IT) 263 the CT head images, and the right peak is formed mostly by bone. For enhancement details, we need only the middle peak which formed by soft tissue [10]. Figure 1. (a) an original CT head image (b) enhanced by conventional histogram equalization algorithm (c) Histogram-Based Fast Enhancement Algorithm. 3. A MODIFIED HISTOGRAM BASED FAST ENHANCEMENT ALGORITHM The idea of the algorithm depends on the characteristics of CT head images. This makesthe algorithm is suitable for special type of images, so we tried to make a modification to this algorithm to be more appropriate for a wide range of CT images with enhanced results.The calculations of Histogram-Based Fast Enhancement Algorithm depends on a constant value k (0<k<0.4) to evaluate how many gray levels should be ignored. This means that k remains constant for all images regardlessof image characteristics, so we calculated the value of k to change with the gray levels of the picture. First, we evaluated k as a ratio of the mean value of histogram values, which is considered as an importantfeature of the histogram then we recorded these results, and compared it with the Histogram-Based Fast Enhancement Algorithm; we found that there is a valuable enhancement in results. Thesteps of our proposed solution remained as in the Histogram-Based Fast Enhancement Algorithm, but the change will be occurred in determining k value as below. ݇ = ‫݋݅ݐܽݎ‬ ∗ ‫ܪ‬௠௘௔௡ (1) Where Hmean is the mean value of the histogram, which is the sum of the values divided by the number of values.Second, we performedanother modification by using k as a ratio of median value of the histogram and found that the results become better that because the value depends on the characteristic of image. ݇ = ‫݋݅ݐܽݎ‬ ∗ ‫ܪ‬௠௘ௗ௜௔௡ (2) WhereHmedian is the median value of the histogram, it is the value which divides the values into two equal halves.At the last, we use the mode value as the most frequently occurring value in the histogram. ݇ = ‫݋݅ݐܽݎ‬ ∗ ‫ܪ‬௠௢ௗ௘ (3) We applied the modified algorithm to large varieties of CT images including head and lung images. To evaluate the effectiveness of the modification we use three widely-used metrics; PSNR (Peak Signal-to-Noise Ratio), AMBE (Absolute Mean Brightness Error), and the entropy, in addition to Inspection of Visual Quality. We will show briefly how to evaluate these metrics in the next section.
  • 4. 264 Computer Science & Information Technology (CS & IT) 3.1 Peak Signal to Noise Ratio (PSNR) PSNR is the evaluation standard of the reconstructed image quality, and is an important measurement feature. PSNR is measured in decibels (dB). If we suppose a reference image f and a test image t, both of size M×N, the PSNR between f and g is defined by. ܴܲܵܰ(݂, ‫)ݐ‬ = ݈‫݃݋‬ଵ଴(‫ܮ‬ − 1)ଶ /‫,݂(ܧܵܯ‬ ‫)ݐ‬ (4) Where L is gray levels and MSE (Mean square error), is then defined as. ࡹܵ‫,݂(ܧ‬ ‫)ݐ‬ = 1 ‫ܰܯ‬ ෍ ෍൫݂௜௝ − ‫ݐ‬௜௝൯ ଶ (5) ே ௝ୀଵ ெ ௜ୀଵ Note that the greater the PSNR, the better the output image quality. 3.2 Absolute Mean Brightness Error (AMBE) It is the difference between original and enhanced image and is given as. ‫,ܺ(ܧܤܯܣ‬ ܻ) = |ܺ‫ܯ‬ − ܻ‫|ܯ‬ (6) Where XM is the mean of the input image X = {X (i, j)} and YM is the mean of the output image Y = {Y (i, j)}. We try to preserve the brightness of the image to keep the image details, so if we reduce the difference this preserve the brightness of the image. 3.3 Entropy Entropy is a statistical measure of randomness that can be used to characterize the texture of the input image. It is a useful tool to measure the Richness of the details in the output image [11]. ‫ݐ݊ܧ‬ሾܲሿ = ෍(ܲ௜ log ଶ(ܲ௜)) ௡ ௜ୀଵ (7) 3.4 Inspection of Visual Quality In addition to the quantitative evaluation of contrast enhancement using the PSNR and entropy values, it is also important to qualitatively assess the contrast enhancement. The major goal of the qualitative assessment is to judge if the output image is visually acceptable to human eyes and has a natural appearance [8].
  • 5. Computer Science & Information Technology (CS & IT) 265 4. EXPERIMENTAL RESULTS To show the effect of the proposed modification, we apply it on different types of CT images. We use head images like the original algorithmin addition to the lung images to be validate for more image types. Figure 2. (a) Original CT head image (b) enhanced by conventional histogram equalization algorithm (c) enhanced by Histogram-Based Fast Enhancement Algorithm. (d) Modified Histogram-Based Fast Enhancement Algorithm using mean value (e) Modified Histogram-Based Fast Enhancement Algorithm using median value. (f) Modified Histogram-Based Fast Enhancement Algorithm using mode value Figure 3. (a) Original CT lung image (b) enhanced by conventional histogram equalization algorithm (c) enhanced by Histogram-Based Fast Enhancement Algorithm. (d) Modified Histogram-Based Fast Enhancement Algorithm using mean value (e) Modified Histogram-Based Fast Enhancement Algorithm using median value (f) Modified Histogram-Based Fast Enhancement Algorithm using mode value
  • 6. 266 Computer Science & Information Technology (CS & IT) Table 1. PSNR measurement As we mention before, the increase in the value of PSNR is considered as an enhancement in the algorithm. From Table 1 we find that there is an enhancement using the proposed modified algorithm. Table 2. AMBE measurement. Our Proposed algorithm is considered one of brightness persevered algorithm so we try to reduce the difference between the brightness of input and the result image. From Table 2, we can conclude that there is an enhancement in AMBE values using the proposed algorithm. As we will see in Table 3, there is a small increase in the Entropy values especially using the median and the mode where we have found there is a great convergence between median and mode values. As for the Inspection of Visual Quality, as we see in Figure2 and Figure3 there are some details appeared in the proposed algorithm which help in diagnostic diseases more accurate. Image Conventional Histogram Equalization Algorithm Histogram- Based Fast Enhanceme nt Algorithm Modified Histogram-Based Fast Enhancement Algorithm Using Mean Using Median Using Mode CThead1 6.6589 12.1687 13.9531 14.6326 14.63262 CThead2 6.7181 12.3103 14.8156 14.81723 14.81723 CThead3 4.2788 9.0203 9.8088 11.22233 11.22233 CThead4 6.7181 12.3103 14.8156 14.81723 14.81723 CTlung1 17.9699 26.9840 28.6100 32.35675 34.2496 CTlung2 19.3186 30.1420 32.3924 41.8492 43.58417 CTlung3 8.839 13.8357 13.4644 14.50487 14.5052 CTlung4 15.3099 21.5727 26.8872 31.9475 35.1296 Image Conventional Histogram Equalization Algorithm Histogram-Based Fast Enhancement Algorithm Modified Histogram-Based Fast Enhancement Algorithm Using Mean Using Median Using Mode CThead1 111.8702 48.14349 38.0466 34.55872 34.55872 CThead2 97.365 41.37939 133.7495 30.06355 13.3852 CThead3 150.4411 78.69606 70.7215 57.66641 57.66641 CThead4 112.059 47.4835 33.5147 33.43602 33.43602 CTlung1 13.4576 4.9821 3.427556 1.969327 1.6462 CTlung2 15.1077 4.1489 3.2355 1.5521 1.369413 CTlung3 76.9961 41.85713 43.53475 35.29687 35.26233 CTlung4 13.977 11.785 5.95788 3.7327 2.9718
  • 7. Computer Science & Information Technology (CS & IT) 267 Table 3. Entropy measurement. We can exclude some points from the previous results that the modified algorithm achieves greater values of PSNR, AMBE and entropy compared with Histogram-Based Fast Enhancement Algorithm. The first metric of PSNR; the propose algorithm have increased the values of PSNR; this means that less noise in the resulted image. The second metric is AMBE, it has been minimized and this means that it has preserved the brightness of the image. The third metric of entropy where it has increased; this means that more information can be extracted from the output image. We also performed statistical analysis for the results in Figure4, Figure5, and Figure6, where Figure4 shows the increment in PSNR values due to using the modification with mean, median and mode.Figure5 shows the enhancement in entropy values and Figure6 show the decrement of AMBE. There is a valuable improvement in the three parameters for the modification especially the mode where give the best results. We found that there is a range of ratio values that gives the best results for the three parameters and outside this range there arenot good results. This gives us the ability to control this ratio to obtain the best results. Figure4. The effect of modification on PSNR values Image Original Image Conventional Histogram Equalizatio n Algorithm Histogram- Based Fast Enhancem ent Algorithm Modified Histogram-Based Fast Enhancement Algorithm Using Mean Using Median Using Mode CThead1 0.9991 3.3235 4.608886 4.912558 5.133528 5.13352 CThead2 0.8993 4.5394 5.144703 2.077121 5.391977 5.8384 CThead3 0.9169 2.3727 2.812813 2.9972 3.377863 3.37786 CThead4 0.9997 3.3564 4.4211 5.0363 5.058119 5.05811 CTlung1 0.0022 5.8899 6.9246 7.08508 7.102342 7.0458 CTlung2 0.0695 5.9528 6. 8429 6.9279 7.1620 7.20219 CTlung3 0.1575 3.3206 3.517687 3.409321 4.483833 4.50024 CTlung4 0.2065 2.5454 6.4606 6.687 6.687 6.6064
  • 8. 268 Computer Science & Information Technology (CS & IT) Figure5.The effect of modification on entropy values Figure6.The effect of modification on AMBE values 5. CONCLUSION In this paper, we have presented a simple modificationof Histogram Based Fast Enhancement Algorithm. First, we have showed how it succeeded in removing water-washed effect. Then discuss the proposed modification which enhances the PSNR, AMBE and entropy parameters values to be more appropriate for a wide range of CT images.In addition to the enhancements occurred to the Histogram-Based Fast Enhancement Algorithm. There are some advantages of the algorithm compared to other algorithms. It still keeps the advantage of simplicity due to less complex calculations used in the algorithm. There is another advantage of this algorithm due to its idea of using global histogram and not based on local histogram. This decreases the used time for running. REFERENCES [1] S. Smith, (2002) "The Scientist and Engineer's Guide to Digital Signal Processing", Chapter 25: Special Imaging Techniques, Computed Tomography, Softcover,ISBN 0-7506-7444-X. [2] Dr. West,"Lung Cancer Screening Saves Lives", http://cancergrace.org/lung/2010/11/04/lung-cancer- screening-saves-lives. [3] Y. Kim, Feb.(1997) “Contrast enhancement using brightness preserving Bi-Histogram equalization”, IEEE Trans. Consumer Electronics, vol. 43,no. 1, pp. 1-8.
  • 9. Computer Science & Information Technology (CS & IT) 269 [4] R. Krutsch and D. Tenorio,(2011)"Histogram Equalization", Document Number: AN4318, Application Note Rev. 0. [5] I. Jafar and H. Ying, (2007)" Multilevel Component-Based Histogram Equalization for Enhancing the Quality of Grayscale Images”, IEEE EIT, pp. 563-568. [6] R. Jonesand T. Tjahjadi, (1993)"A study and Modification of the Local Histogram Equalization Algorithm", pattern recognition, vol2, no. 9, pp 1373-1381. [7] P. Shanmugavadivu, K. Balasubramania, (2010) "Image Inversion and Bi Level Histogram Equalization for Contrast Enhancement" International Journal of Computer Applications (0975 - 8887) Volume 1 – No. 15. [8] A. Zadbuke,(2012)"Brightness Preserving Image Enhancement Using Modified Dualistic Sub Image Histogram Equalization", International Journal of Scientific & Engineering Research, Volume 3, Issue 2, 1 ISSN 2229-5518. [9] P. Jagatheeswari, S. Suresh Kumar, M. Rajaram, (2009)" Contrast Enhancement for Medical Images Based on Histogram Equalization Followed by Median Filter", the International Conference on Man- Machine Systems (ICoMMS), MALAYSIA. [10] J.Yin, X. Tian, Z. Tang, Y. Sun, (2006)"A Histogram-Based Fast Enhancement Algorithm for CT Head Images", Intl. Conf. on Biomedical and Pharmaceutical Engineering (ICB PE). [11] "Image entropy",http://www.esrf.eu/computing/Forum/imgCIF/PAPER/entropy.