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Narkhede Sachin G et al Int. Journal of Engineering Research and Applications
ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235

RESEARCH ARTICLE

www.ijera.com

OPEN ACCESS

Brain Tumor Detection Based On Mathematical Analysis and
Symmetry Information
Narkhede Sachin G., Prof. Vaishali Khairnar, Prof. Sujata Kadu
Abstract
Image segmentation some of the challenging issues on brain magnetic resonance (MR) image tumor
segmentation caused by the weak correlation between magnetic resonance imaging (MRI) intensity and
anatomical meaning. With the objective of utilizing more meaningful information to improve brain tumor
segmentation, an approach which employs bilateral symmetry information as an additional feature for
segmentation is proposed. This is motivated by potential performance improvement in the general automatic
brain tumor segmentation systems which are important for many medical and scientific applications.
Brain Magnetic Resonance Imaging (MRI) segmentation is a complex problem in the field of medical imaging
despite various presented methods. MR image of human brain can be divided into several sub-regions especially
soft tissues such as gray matter, white matter and cerebrospinal fluid. Although edge information is the main
clue in image segmentation, it can’t get a better result in analysis the content of images without combining other
information. Our goal is to detect the position and boundary of tumors automatically. Experiments were
conducted on real pictures, and the results show that the algorithm is flexible and convenient.
I. Introduction
Image segmentation is one of the primary
steps in image analysis for object identification. The
main aim is to recognize homogeneous regions
within an image as distinct and belonging to different
objects. Segmentation stage does not worry about the
identity of the objects. They can be labeled later. The
segmentation process can be based on finding the
maximum homogeneity in grey levels within the
regions identified [2].
Segmentation subdivides an image into its
regions of components or objects and an important
tool in medical image processing. As an initial step
segmentation can be used for visualization and
compression. Through identifying all pixels (for two
dimensional image) or voxels (for three dimensional
image) belonging to an object, segmentation of that
particular object is achieved. In medical imaging,
segmentation is vital for feature extraction, image
measurements and image display [3].
As the first step in image analysis and
pattern recognition, image segmentation is always a
crucial component of most image analysis and pattern
recognition systems, and determines the quality of
the final result of analysis. So image segmentation
has been intensively and extensively studied in the
past years. And a wide variety of methods and
algorithms are available to deal with the problem of
segmentation of images. According to existing
automatic image segmentation techniques can be
classified into four categories, namely, (1) Clustering
Methods, (2) Thresholding Methods, (3) Edge-

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Detection Methods, and (4) Region-Based Methods
[6].
II. Literature Survey
2.1 Magnetic Resonance Imaging (MRI)
Magnetic resonance imaging (MRI) is an
imaging technique based on the physical
phenomenon of Nuclear Magnetic Resonance
(NMR). It is used in medical settings to produce
images of the inside of the human body. MRI can
produce an image of the NMR signal in a thin slice
through the human body. By scanning a set of such
slices a volume of a part of the human body can be
represented with MRI.
2.2 Brain MR Images
MRI is an advanced medical imaging
technique providing rich information about the
human soft tissue anatomy. It has several advantages
over other imaging techniques enabling it to provide
3-dimensional data with high contrast between soft
tissues. However, the amount of data is far too much
for manual analysis/interpretation, and this has been
one of the biggest obstacles in the effective use of
MRI. For this reason, automatic or semi-automatic
techniques of computer-aided image analysis are
necessary. Segmentation of MR images into different
tissue classes, especially gray matter (GM), white
matter (WM) and cerebrospinal fluid (CSF), is an
important task. Brain MR images have a number of
features, especially the following: Firstly, they are
statistically simple; MR Images are theoretically
piecewise constant with a small number of classes.
231 | P a g e
Narkhede Sachin G et al Int. Journal of Engineering Research and Applications
ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235
Secondly, they have relatively high contrast between
different tissues. The contrast in an MR image
depends upon the way the image is acquired. By
altering radio frequency and gradient pulses and by
carefully choosing relaxation timing, it is possible to
highlight different component in the object being
imaged and produce high contrast images. These two
features facilitate segmentation [12].
2.3 Digital Image Processing
An image may be defined as a twodimensional function f(x, y), where x & y are spatial
coordinates, & the amplitude of f at any pair of
coordinates (x, y) is called the intensity or gray level
of the image at that point. Digital image is composed
of a finite number of elements, each of which has a
particular location & value. The elements are called
pixels.
There are no clear-cut boundaries in the
continuum from image processing at one end to
complete vision at the other. However, one useful
paradigm is to consider three types of computerized
processes in this continuum: low-, mid-, & high-level
processes. Low-level process involves primitive
operations such as image processing to reduce noise,
contrast enhancement & image sharpening. A lowlevel process is characterized by the fact that both its
inputs & outputs are images. Mid-level process on
images involves tasks such as segmentation,
description of that object to reduce them to a form
suitable for computer processing & classification of
individual objects. A mid-level process is
characterized by the fact that its inputs generally are
images but its outputs are attributes extracted from
those images. Finally higher- level
processing
involves “Making sense” of an ensemble of
recognized objects, as in image analysis & at the far
end of the continuum performing the cognitive
functions normally associated with human vision.
Digital image processing, as already defined is used
successfully in a broad range of areas of exceptional
social & economic value.
2.4 Image Segmentation
2.4.1 What is Image Segmentation?
Segmentation is the process of splitting an
observed image into its homogeneous or constituent
regions. The goal of segmentation is to simplify or
change the representation of an image into something
that is more meaningful and easier to analyze. It is
important in many computer vision and image
processing application. Image segmentation is an
essential but critical component in low level vision,
image analysis, pattern recognition, and now in
robotic systems. Besides, it is one of the most
difficult and challenging tasks in image processing,
and determines the quality of the final results of the
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image analysis. Intuitively, image segmentation is the
process of dividing an image into different regions
such that each region is homogeneous while not the
union of any two adjacent regions. An additional
requirement would be that these regions had a
correspondence to real homogeneous regions
belonging to objects in the scene.
III. Problem Statement
Image segmentation is a key step from the
image processing to image analysis, it occupy an
important place. On the other hand, as the image
segmentation, the target expression based on
segmentation, the feature extraction and parameter
measurement that converts the original image to more
abstract and more compact form, it is possible to
make high-level image analysis and understanding.
If the input brain image is colorized , it is
converted into gray image. First read the red, blue
and green value of each pixel and then after
formulation, three different values are converted into
gray value. The automated edge detection technique
is proposed to detect the edges of the regions of
interest on the digital images automatically. The
method is employed to segment an image into two
symmetric regions based on finding pixels that are of
similar in nature. The more symmetrical the two
regions have, the more the edges are weakened. At
the same time, the edges not symmetrical are
enhanced. In the end, according to the enhancing
effect, the unsymmetrical regions can be detected,
which is caused by brain tumor.
IV. The Proposed Mechanism

Input MR
Images

Pre-processing
Bilateral Symmetry Axis
Segmentation
Normal Brain

Tumor Affected
Possible Tumor Area

Figure 4.1: Proposed Model
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80

Narkhede Sachin G et al Int. Journal of Engineering Research and Applications
ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235
V. Methodology Used
Step 1:Use canny edge detection technique
for the finding the edges in brain image.
Step 2:Determine the Mid pixel position of the row
and read the intensity of Mid pixel of row
Input: Digitized brain image stored in a two
dimensional array
 Read the next Row of image (initially the first
row) to a single dimensional array i.e. Row
 Determine the Mid Pixel position of the Row and
Read the Intensity of Mid Pixel of Row
 Check the Mid Pixel Intensity with all the pixels
stating from First to Last position of Row
 If any Pixel Intensity of the Row is greater than
Maximum Threshold (MT) then divide the Row
into two equal parts. If the total positions of Row
are odd, then take floor value of Middle position
assign to Mid
 Push (First and Mid ) and (Mid+1 and Last) to
stack respectively
 If any Pixel Intensity of the Row is not greater
than MT then intensity of Mid pixel will be
moved to all the pixels after modifying intensity
value using uniform colour quantization
technique in colour space breaking in eight level
scales.
 If the stack is not empty then pop first and last
position of Row and go to Step 2
 If it is not Last Row go to step 1
Step 3:Fit the curve by using LSM and Crammer
rule.
Step 4:Show the curve in tumor affected area.
Step 5:Calculate and Show the tumor area by using
Automatic brain tumor detection
Symmetry axis defining:
Least Square Method:

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where a0 and a1 are coefficients representing

the

intercept & slope respectively
e is the error, or residual, between the model and the
observations
e=y- a0 - a1x
Residual is the inconsistency between the true value
of y and the approximate value, a0 + a1x , predicted
by the linear equation
y might be a linear function of x1 and x2
y= a0 + a1x1 + a2x2+e
Such an equation is particularly useful when fitting
experimental data where the variable being studied is
often a function of two other variables. For this twodimensional case the regression "line" becomes a
"plane".
Sr=

𝑛
𝑖=1 (yi

− 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖) 2

and differentiating with respect to each of the
unknown coefficients:
𝛿𝑠 𝑟
𝛿𝑎 0

= -2 (yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖)

The method of least squares is a standard
approach to the approximate solution of over

𝛿𝑠 𝑟
𝛿𝑎 1

= -2

𝑥1 . 𝑖. 𝑖(yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖)

= -2

𝑥2 . 𝑖(yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖)

determined systems, i.e., sets of equations in which
there are more equations than unknowns. "Least

𝛿𝑠 𝑟
𝛿𝑎 2

squares" means that the overall solution minimizes
the sum of the squares of the errors made in solving
every single equation.
Use the least square method to get the symmetry
curve line y approximatively
Expression for the straight line is
y= a0 + a1x +e
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The coefficients yielding the minimum sum of the
squares of the residuals are obtained by setting the
partial derivatives equal to zero and expressing the
result in matrix form.
𝑛
𝑥1 . 𝑖
𝑥2 . 𝑖0

𝑥1 . 𝑖
2
𝑥1 . 𝑖
𝑥1 . 𝑖𝑥2. 𝑖

𝑥2 . 𝑖
𝑥1 . 𝑖𝑥2. 𝑖
2
𝑥21 . 𝑖

𝑎0
𝑎1 =
𝑎2

𝑦𝑖
𝑥1 . 𝑖𝑦 𝑖
𝑥2 . 𝑖𝑦 𝑖

233 | P a g e
Narkhede Sachin G et al Int. Journal of Engineering Research and Applications
ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235

www.ijera.com

Cramer's Rule
Cramer's rule is another solution technique
that is best suited to small numbers of equations.
Before describing this method, we will briefly review
the concept of the determinant, which is used to
implement

Cramer's

rule. In addition, the

determinant has relevance to the evaluation of the illconditioning of a matrix.
This rule states that each unknown in a
system

(a)High Grade

of linear algebraic equations may be

expressed as a fraction of two determinants with
denominator D and with the numerator obtained
from D by replacing the column of coefficients of
the unknown in question by the constant.

1

Table 5.1: Number of detected edges
Robert Prewitt Canny
High
5259
4382
1997

2

High

5120

4323

1836

3

High

6807

5757

2302

4

Low

1491

649

317

5

Low

2509

1080

433

6

Low

2567

1072

417

(b) Low Grade
Figure 5.1: Bilateral Axis
VI. Conclusion
A new system that can be used as a second
decision for the surgeons and radiologists is
proposed.High grade tumor have more true edges
than low grade.MRI of healthy brain has an
obviously character almost bilateral symmetrical
.However, if there is
macroscopic tumor, the
symmetry characteristic will be weakened According
to the influence on the symmetry by the tumor, we
develop a segment algorithm to detect the tumor
region automatically

References
[1]

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Prof. T.Logeswari and M.Karnan “An
Improved Implementation of Brain Tumor
Detection Using Segmentation Based on
Hierarchical
Self
Organizing
Map”,
234 | P a g e
Narkhede Sachin G et al Int. Journal of Engineering Research and Applications
ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235

www.ijera.com

International Journal of Computer Theory
and Engineering, Vol. 2, No. 4, August, 2010
1793-8201.
[2] M. Sinha, K. Mathur ,”IMPROVED BRAIN
TUMOR
DETECTION
WITH
ONTOLOGY”, IJCER ,Mar-Apr 2012 Vol. 2
,Issue No.2 ,pp.584-588
[3] M. Rakesh, T. Ravi, “Image Segmentation
and Detection of Tumor Objects in MR Brain
Images Using FUZZY C-MEANS (FCM)
Algorithm”, IJERA,Vol. 2, Issue 3, MayJun2012,pp.2088-2094
[4] JIAO Feng, FU Desheng, BI Shuoben” Brain
Image Segmentation based on Bilateral
Symmetry Information” 978-1-4244-1748
2008 IEEE.
[5] V. Shiv Naga Prasad and B. Yegnanarayana”
Finding Axes of Symmetry from Potential
Fields IEEE TRANSACTIONS ON IMAGE
PROCESSING, VOL. XX, NO. Y, MONTH
ZZZZ”
[6] Wenbing Tao, Hai Jin, Senior Member, IEEE,
and Yimin Zhang, Senior Member,
IEEE”Color Image Segmentation Based on
Mean Shift and Normalized Cuts” IEEE
TRANSACTIONS ON SYSTEMS, MAN,
AND
CYBERNETICS—PART
B:
CYBERNETICS, VOL. 37, NO. 5,
OCTOBER 2007
[7] Mathews Jacob and Michael Unser, et al,
“Design of Steerable Filters for Feature
Detection Using Canny-Like Criteria ”, IEEE
Transactions on Pattern Analysis and
Machine Intelligence, Vol. 26, NO.8, August,
pp.1007-1019, 2004.
[8] Kung-hao Liang and Tardi Tjahjadi,
“Adaptive Scale Fixing for Multi-scale
Texture Segmentation”, IEEE Transactions
on Image processing, Vol. 15, No.1, January,
pp.249-256, 2006.
[9] Liu Yucheng,Liu Yubin, “An Algorithm of
Image Segmentation Based on Fuzzy
Mathematical Morphology”, International
Forum on Information Technology and
Applications, 401331,China 2009.
[10] Mohammad Shajib Khadem, ”MRI Brain
image segmentation using graph cuts”,
Chalmers
University
of
Technology,
Goteborg, Sweden, 2010, pp. 8.

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Brain Tumor Detection Using Symmetry Analysis

  • 1. Narkhede Sachin G et al Int. Journal of Engineering Research and Applications ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235 RESEARCH ARTICLE www.ijera.com OPEN ACCESS Brain Tumor Detection Based On Mathematical Analysis and Symmetry Information Narkhede Sachin G., Prof. Vaishali Khairnar, Prof. Sujata Kadu Abstract Image segmentation some of the challenging issues on brain magnetic resonance (MR) image tumor segmentation caused by the weak correlation between magnetic resonance imaging (MRI) intensity and anatomical meaning. With the objective of utilizing more meaningful information to improve brain tumor segmentation, an approach which employs bilateral symmetry information as an additional feature for segmentation is proposed. This is motivated by potential performance improvement in the general automatic brain tumor segmentation systems which are important for many medical and scientific applications. Brain Magnetic Resonance Imaging (MRI) segmentation is a complex problem in the field of medical imaging despite various presented methods. MR image of human brain can be divided into several sub-regions especially soft tissues such as gray matter, white matter and cerebrospinal fluid. Although edge information is the main clue in image segmentation, it can’t get a better result in analysis the content of images without combining other information. Our goal is to detect the position and boundary of tumors automatically. Experiments were conducted on real pictures, and the results show that the algorithm is flexible and convenient. I. Introduction Image segmentation is one of the primary steps in image analysis for object identification. The main aim is to recognize homogeneous regions within an image as distinct and belonging to different objects. Segmentation stage does not worry about the identity of the objects. They can be labeled later. The segmentation process can be based on finding the maximum homogeneity in grey levels within the regions identified [2]. Segmentation subdivides an image into its regions of components or objects and an important tool in medical image processing. As an initial step segmentation can be used for visualization and compression. Through identifying all pixels (for two dimensional image) or voxels (for three dimensional image) belonging to an object, segmentation of that particular object is achieved. In medical imaging, segmentation is vital for feature extraction, image measurements and image display [3]. As the first step in image analysis and pattern recognition, image segmentation is always a crucial component of most image analysis and pattern recognition systems, and determines the quality of the final result of analysis. So image segmentation has been intensively and extensively studied in the past years. And a wide variety of methods and algorithms are available to deal with the problem of segmentation of images. According to existing automatic image segmentation techniques can be classified into four categories, namely, (1) Clustering Methods, (2) Thresholding Methods, (3) Edge- www.ijera.com Detection Methods, and (4) Region-Based Methods [6]. II. Literature Survey 2.1 Magnetic Resonance Imaging (MRI) Magnetic resonance imaging (MRI) is an imaging technique based on the physical phenomenon of Nuclear Magnetic Resonance (NMR). It is used in medical settings to produce images of the inside of the human body. MRI can produce an image of the NMR signal in a thin slice through the human body. By scanning a set of such slices a volume of a part of the human body can be represented with MRI. 2.2 Brain MR Images MRI is an advanced medical imaging technique providing rich information about the human soft tissue anatomy. It has several advantages over other imaging techniques enabling it to provide 3-dimensional data with high contrast between soft tissues. However, the amount of data is far too much for manual analysis/interpretation, and this has been one of the biggest obstacles in the effective use of MRI. For this reason, automatic or semi-automatic techniques of computer-aided image analysis are necessary. Segmentation of MR images into different tissue classes, especially gray matter (GM), white matter (WM) and cerebrospinal fluid (CSF), is an important task. Brain MR images have a number of features, especially the following: Firstly, they are statistically simple; MR Images are theoretically piecewise constant with a small number of classes. 231 | P a g e
  • 2. Narkhede Sachin G et al Int. Journal of Engineering Research and Applications ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235 Secondly, they have relatively high contrast between different tissues. The contrast in an MR image depends upon the way the image is acquired. By altering radio frequency and gradient pulses and by carefully choosing relaxation timing, it is possible to highlight different component in the object being imaged and produce high contrast images. These two features facilitate segmentation [12]. 2.3 Digital Image Processing An image may be defined as a twodimensional function f(x, y), where x & y are spatial coordinates, & the amplitude of f at any pair of coordinates (x, y) is called the intensity or gray level of the image at that point. Digital image is composed of a finite number of elements, each of which has a particular location & value. The elements are called pixels. There are no clear-cut boundaries in the continuum from image processing at one end to complete vision at the other. However, one useful paradigm is to consider three types of computerized processes in this continuum: low-, mid-, & high-level processes. Low-level process involves primitive operations such as image processing to reduce noise, contrast enhancement & image sharpening. A lowlevel process is characterized by the fact that both its inputs & outputs are images. Mid-level process on images involves tasks such as segmentation, description of that object to reduce them to a form suitable for computer processing & classification of individual objects. A mid-level process is characterized by the fact that its inputs generally are images but its outputs are attributes extracted from those images. Finally higher- level processing involves “Making sense” of an ensemble of recognized objects, as in image analysis & at the far end of the continuum performing the cognitive functions normally associated with human vision. Digital image processing, as already defined is used successfully in a broad range of areas of exceptional social & economic value. 2.4 Image Segmentation 2.4.1 What is Image Segmentation? Segmentation is the process of splitting an observed image into its homogeneous or constituent regions. The goal of segmentation is to simplify or change the representation of an image into something that is more meaningful and easier to analyze. It is important in many computer vision and image processing application. Image segmentation is an essential but critical component in low level vision, image analysis, pattern recognition, and now in robotic systems. Besides, it is one of the most difficult and challenging tasks in image processing, and determines the quality of the final results of the www.ijera.com www.ijera.com image analysis. Intuitively, image segmentation is the process of dividing an image into different regions such that each region is homogeneous while not the union of any two adjacent regions. An additional requirement would be that these regions had a correspondence to real homogeneous regions belonging to objects in the scene. III. Problem Statement Image segmentation is a key step from the image processing to image analysis, it occupy an important place. On the other hand, as the image segmentation, the target expression based on segmentation, the feature extraction and parameter measurement that converts the original image to more abstract and more compact form, it is possible to make high-level image analysis and understanding. If the input brain image is colorized , it is converted into gray image. First read the red, blue and green value of each pixel and then after formulation, three different values are converted into gray value. The automated edge detection technique is proposed to detect the edges of the regions of interest on the digital images automatically. The method is employed to segment an image into two symmetric regions based on finding pixels that are of similar in nature. The more symmetrical the two regions have, the more the edges are weakened. At the same time, the edges not symmetrical are enhanced. In the end, according to the enhancing effect, the unsymmetrical regions can be detected, which is caused by brain tumor. IV. The Proposed Mechanism Input MR Images Pre-processing Bilateral Symmetry Axis Segmentation Normal Brain Tumor Affected Possible Tumor Area Figure 4.1: Proposed Model 232 | P a g e
  • 3. 80 Narkhede Sachin G et al Int. Journal of Engineering Research and Applications ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235 V. Methodology Used Step 1:Use canny edge detection technique for the finding the edges in brain image. Step 2:Determine the Mid pixel position of the row and read the intensity of Mid pixel of row Input: Digitized brain image stored in a two dimensional array  Read the next Row of image (initially the first row) to a single dimensional array i.e. Row  Determine the Mid Pixel position of the Row and Read the Intensity of Mid Pixel of Row  Check the Mid Pixel Intensity with all the pixels stating from First to Last position of Row  If any Pixel Intensity of the Row is greater than Maximum Threshold (MT) then divide the Row into two equal parts. If the total positions of Row are odd, then take floor value of Middle position assign to Mid  Push (First and Mid ) and (Mid+1 and Last) to stack respectively  If any Pixel Intensity of the Row is not greater than MT then intensity of Mid pixel will be moved to all the pixels after modifying intensity value using uniform colour quantization technique in colour space breaking in eight level scales.  If the stack is not empty then pop first and last position of Row and go to Step 2  If it is not Last Row go to step 1 Step 3:Fit the curve by using LSM and Crammer rule. Step 4:Show the curve in tumor affected area. Step 5:Calculate and Show the tumor area by using Automatic brain tumor detection Symmetry axis defining: Least Square Method: www.ijera.com where a0 and a1 are coefficients representing the intercept & slope respectively e is the error, or residual, between the model and the observations e=y- a0 - a1x Residual is the inconsistency between the true value of y and the approximate value, a0 + a1x , predicted by the linear equation y might be a linear function of x1 and x2 y= a0 + a1x1 + a2x2+e Such an equation is particularly useful when fitting experimental data where the variable being studied is often a function of two other variables. For this twodimensional case the regression "line" becomes a "plane". Sr= 𝑛 𝑖=1 (yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖) 2 and differentiating with respect to each of the unknown coefficients: 𝛿𝑠 𝑟 𝛿𝑎 0 = -2 (yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖) The method of least squares is a standard approach to the approximate solution of over 𝛿𝑠 𝑟 𝛿𝑎 1 = -2 𝑥1 . 𝑖. 𝑖(yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖) = -2 𝑥2 . 𝑖(yi − 𝑎0 − 𝑎1𝑥1. 𝑖 − 𝑎2𝑥2. 𝑖) determined systems, i.e., sets of equations in which there are more equations than unknowns. "Least 𝛿𝑠 𝑟 𝛿𝑎 2 squares" means that the overall solution minimizes the sum of the squares of the errors made in solving every single equation. Use the least square method to get the symmetry curve line y approximatively Expression for the straight line is y= a0 + a1x +e www.ijera.com The coefficients yielding the minimum sum of the squares of the residuals are obtained by setting the partial derivatives equal to zero and expressing the result in matrix form. 𝑛 𝑥1 . 𝑖 𝑥2 . 𝑖0 𝑥1 . 𝑖 2 𝑥1 . 𝑖 𝑥1 . 𝑖𝑥2. 𝑖 𝑥2 . 𝑖 𝑥1 . 𝑖𝑥2. 𝑖 2 𝑥21 . 𝑖 𝑎0 𝑎1 = 𝑎2 𝑦𝑖 𝑥1 . 𝑖𝑦 𝑖 𝑥2 . 𝑖𝑦 𝑖 233 | P a g e
  • 4. Narkhede Sachin G et al Int. Journal of Engineering Research and Applications ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235 www.ijera.com Cramer's Rule Cramer's rule is another solution technique that is best suited to small numbers of equations. Before describing this method, we will briefly review the concept of the determinant, which is used to implement Cramer's rule. In addition, the determinant has relevance to the evaluation of the illconditioning of a matrix. This rule states that each unknown in a system (a)High Grade of linear algebraic equations may be expressed as a fraction of two determinants with denominator D and with the numerator obtained from D by replacing the column of coefficients of the unknown in question by the constant. 1 Table 5.1: Number of detected edges Robert Prewitt Canny High 5259 4382 1997 2 High 5120 4323 1836 3 High 6807 5757 2302 4 Low 1491 649 317 5 Low 2509 1080 433 6 Low 2567 1072 417 (b) Low Grade Figure 5.1: Bilateral Axis VI. Conclusion A new system that can be used as a second decision for the surgeons and radiologists is proposed.High grade tumor have more true edges than low grade.MRI of healthy brain has an obviously character almost bilateral symmetrical .However, if there is macroscopic tumor, the symmetry characteristic will be weakened According to the influence on the symmetry by the tumor, we develop a segment algorithm to detect the tumor region automatically References [1] www.ijera.com Prof. T.Logeswari and M.Karnan “An Improved Implementation of Brain Tumor Detection Using Segmentation Based on Hierarchical Self Organizing Map”, 234 | P a g e
  • 5. Narkhede Sachin G et al Int. Journal of Engineering Research and Applications ISSN : 2248-9622, Vol. 4, Issue 2( Version 1), February 2014, pp.231-235 www.ijera.com International Journal of Computer Theory and Engineering, Vol. 2, No. 4, August, 2010 1793-8201. [2] M. Sinha, K. Mathur ,”IMPROVED BRAIN TUMOR DETECTION WITH ONTOLOGY”, IJCER ,Mar-Apr 2012 Vol. 2 ,Issue No.2 ,pp.584-588 [3] M. Rakesh, T. Ravi, “Image Segmentation and Detection of Tumor Objects in MR Brain Images Using FUZZY C-MEANS (FCM) Algorithm”, IJERA,Vol. 2, Issue 3, MayJun2012,pp.2088-2094 [4] JIAO Feng, FU Desheng, BI Shuoben” Brain Image Segmentation based on Bilateral Symmetry Information” 978-1-4244-1748 2008 IEEE. [5] V. Shiv Naga Prasad and B. Yegnanarayana” Finding Axes of Symmetry from Potential Fields IEEE TRANSACTIONS ON IMAGE PROCESSING, VOL. XX, NO. Y, MONTH ZZZZ” [6] Wenbing Tao, Hai Jin, Senior Member, IEEE, and Yimin Zhang, Senior Member, IEEE”Color Image Segmentation Based on Mean Shift and Normalized Cuts” IEEE TRANSACTIONS ON SYSTEMS, MAN, AND CYBERNETICS—PART B: CYBERNETICS, VOL. 37, NO. 5, OCTOBER 2007 [7] Mathews Jacob and Michael Unser, et al, “Design of Steerable Filters for Feature Detection Using Canny-Like Criteria ”, IEEE Transactions on Pattern Analysis and Machine Intelligence, Vol. 26, NO.8, August, pp.1007-1019, 2004. [8] Kung-hao Liang and Tardi Tjahjadi, “Adaptive Scale Fixing for Multi-scale Texture Segmentation”, IEEE Transactions on Image processing, Vol. 15, No.1, January, pp.249-256, 2006. [9] Liu Yucheng,Liu Yubin, “An Algorithm of Image Segmentation Based on Fuzzy Mathematical Morphology”, International Forum on Information Technology and Applications, 401331,China 2009. [10] Mohammad Shajib Khadem, ”MRI Brain image segmentation using graph cuts”, Chalmers University of Technology, Goteborg, Sweden, 2010, pp. 8. www.ijera.com 235 | P a g e