Local Derivative Vector Pattern: Hybrid Pattern for Content-Based Medical Image Retrieval

Page:

79-86

DOI:

https://doi.org/10.18280/rces.070401

Received:

4 November 2020

Revised:

6 December 2020

Accepted:

15 December 2020

Available online:

31 December 2020

© 2020 IIETA. This article is published by IIETA and is licensed under the CC BY 4.0 license (http://creativecommons.org/licenses/by/4.0/).

OPEN ACCESS

Abstract:

This paper examines a hybrid pattern i.e. Local derivative Vector pattern and comparasion of this pattern over other different patterns for content-based medical image retrieval. In recent years Pattern-based texture analysis has significant popularity for a variety of tasks like image recognition, image and texture classification, and object detection, etc. In literature, different patterns exist for texture analysis. This paper aims at forming a hybrid pattern compared in terms of precision, recall and F1-score with different patterns like Local Binary Pattern (LBP), Local Derivative Pattern (LDP), Completed Local Binary Pattern (CLBP), Local Tetra Pattern (LTrP), Local Vector Pattern (LVP) and Local Anisotropic Pattern (LAP) which were applied on medical images for image retrieval. The proposed method is evaluated on different modalities of medical images. The results of the proposed hybrid pattern show biased performance compared to the state-of-the-art. So this can further extended with other pattern to form a hybrid pattern.

Keywords:

*Local Binary Pattern (LBP), Local Derivative Pattern (LDP), Completed Local Binary Pattern (CLBP), Local Tetra Pattern (LTrP), Local Vector Pattern (LVP), Local Anisotropic Pattern (LAP)*

1. Introduction

Current research work Content Based Medical Image Retrieval (CBMIR) attempts to capture and utilize the semantics of the image to achieve more reliable retrieval which is a challenging task. Image database management retrieval has continued to be an active research area after the 1970s [1]. In 1992, the word, Content-based image retrieval (CBIR) was originated, used by T. Kato to explain experiments into automatic retrieval of images from a database, based on the shapes and colors present. CBIR systems derive characteristics from the raw images themselves and determine an association (similarity or dissimilarity) measure among a query image and database images. CBIR is growing very familiar because of the high demand for searching image databases of ever-growing size. As accuracy and speed are essential, we need to generate a system for retrieving images of both efficient and effective. Textures [2, 3] are defined based on image features extracted and analysis methods. Though texture, is thought of as reconstructed patterns of pixels over a spatial domain, concerning the addition of noise to the patterns and their repetition frequencies results in textures that can appear to be random and unstructured. Image texture, in computer vision, defined as a description of image structure, granularity, randomness, linearity, and roughness. Image feature is considered for describing the innate surface properties of a selected object and its relationship with the surrounding regions [4]. Texture characteristics are remarkable in pattern recognition, image retrieval tasks, as they are present in many real images. Drawbacks of texture-based image retrieval systems are computation complexity and retrieval accuracy. Considering a wide range of different situations, local descriptors or local patterns are advantageous above conventional global features as they are invariant to image scale and rotation and provide robust matching [5]. We will exhibit and review the most popular and recent algorithms with their variants [6], as the research attention in the field of medical images have adapted to use these local features.

The remainder of this paper is organized as: Section 2 introduces about related work, section 3 describes the methodology implemented, section 4 gives the results obtained and section 5 describes the conclusion and future scope.

2. Related Work

**2.1 Local Binary Pattern (LBP)**

LBP [7] is one type of visual descriptor which is used for image retrieval. This pattern got reputation from 2002 for its simplicity in computations and performance with its variants. LBP computes the local representation of texture. While computing LBP two parameters to be considered are ‘P’ pixels which control the quantization of angular space, ‘R’ radius determines the spatial resolution. LBP is robust as it is invariant against any monotonic transformation of the grayscale. LBP descriptor generates binary code by comparing P neighbor pixel with the center pixel. Figure 1 shows different pixel values with different radius.

LBP pattern is formed by taking a particular grey pixel and compared with center pixel by using Eq. (1)

$\begin{aligned}

&\mathrm{LBP}=1 \text { if } \mathrm{g}_{\mathrm{p}} \geq \mathrm{g}_{\mathrm{S}}\\

&=0 \text { else }

\end{aligned}$ (1)

where, g_{p}, the pixel value of P neighbors and g_{c}, grey value of a center pixel. Below example shows how calculate the binary pattern with 8 neighborhood and radius one. Figure 2 and Figure 3 shows the example of how to calculate LBP of 3x3 grey pixels.

**Figure 1.** Examples of circular neighborhoods with different P and R values

**Example:**

**Figure 2.** Neighborhood representation of (a) grayscale image (b) grayscale values

**Figure 3. **(a) Thresholded on center value (b) binary weights (c) convolved values

$L B P_{P . R} \quad=\sum_{p=0}^{p-1} s\left(g_{p}-g_{c} c\right) 2^{p}$ (2)

$\begin{array}{c}

L B P \text { Code }=1+2+32+64+128=227 \\

\text { LBP pattern }=11100011

\end{array}$ (3)

Singh [8] developed the completed LBP (CLBP) proposal, as LBP has a restraint that it loses the global spatial information. The CLBP denotes the local region by local difference sign-magnitude transforms (LDSMT) and its center pixel. The image gray level described by the center pixels that are transformed into a binary code referred to as CLBP-center (CLBP_C) by global thresholding. Vital development attained for rotation invariant texture classification when CLBP_C united with two operators, namely CLBP-sign (CLBP_S) and CLBP-magnitude (CLBP_M), into hybrid distributions.

**2.2 Complete Local Binary Pattern (CLBP)**

LBP pattern considers only signs of local differences i.e. difference of every pixel with its neighbors whereas CLBP considers both sign and magnitude of local difference as well as original center grey level value. CLBP is a combination of three values. One is used to code the sign value of local differences given as CLBP_S same as LBP. The other one is used to code the magnitude value of local differences given as CLBP_M. Original center grey level value is given as CLBP.

Sign component is given as:

$S_{p}=S\left(g_{p}-g_{c}\right)$ (4)

where, g_{c} indicate gray value of center pixel and g_{p} (p=0… p-1) gray value of neighbor pixel on a circle of radius R and P is number of the neighbors.

Magnitude component is given as:

$M_{p}=\left|g_{p}-g_{c}\right|$ (5)

CLBP_S is given as:

$\begin{aligned}

C L B P_{-} S_{P, R} &=\sum_{P=0}^{P-1} 2^{P} S\left(g_{p}-g_{c}\right), \\

S_{P} &=\left\{\begin{array}{l}

1, g_{p} \geq g_{c} \\

0, g_{p}<g_{c}

\end{array}\right.

\end{aligned}$ (6)

CLBP_M is given as:

$\begin{array}{l}

C L B P_{M P, R}=\sum_{P=0}^{P-1} 2^{P} t\left(m_{p}, c\right) \\

t\left(m_{p}, c\right)=\left\{\begin{array}{l}

1,\left|g_{p}-g_{c}\right| \geq c \\

0,\left|g_{p}-g_{c}\right|<c

\end{array}\right.

\end{array}$ (7)

CLBP_C is given as:

$C L B P_{C_{P, R}}=t\left(g_{c}, c_{I}\right)$ (8)

where, g_{c} gives gray value of center pixel and c_{I} gives an average gray value of the whole image. Below example shows how calculate the CLBP pattern with 8 neighborhood and radius one. Figure 4 and Figure 5 shows the example of calculation of CLBP pattern.

**Example:**

**Figure 4.** (a) Original image (b) Local difference

**Figure 5.** (a) CLBP_S =01101000 (b) Assume threshold = 29, CLBP_M=01101000

**2.3 Local Derivative Pattern (LDP)**

Zhang [6] have introduced local derivative patterns (LDP) approach and extended the LBP to the n^{th} order LDP’s as LBP is a non-directional first-order pattern extracted from first-order derivatives. LDP encodes spatial relationship in a local region by higher order derivative. It is an (n-1)^{th} order derivative which extracts more information than first order binary pattern.

The first order derivatives along 0°, 45°, 90°, 135° directions considering Figure 2 grey scale image given as

$I_{0^{0}}^{\prime}\left(g_{c}\right)=I\left(g_{c}\right)-I\left(g_{0}\right)$ (9)

$I_{45^{\circ}}^{\prime}\left(g_{c}\right)=I\left(g_{c}\right)-I\left(g_{1}\right)$ (10)

$I_{90^{\circ}}^{\prime}\left(g_{c}\right)=I\left(g_{c}\right)-I\left(g_{2}\right)$ (11)

$I_{135^{\circ}}^{\prime}\left(g_{c}\right)=I\left(g_{c}\right)-I\left(g_{3}\right)$ (12)

The second order directional LDP given as

$\begin{array}{c}

L D P_{\alpha}^{2}(g)=

\left\{f\left(I_{\alpha}^{\prime}\left(g_{c}\right), I_{\alpha}^{\prime}\left(g_{0}\right)\right), f\left(I_{\alpha}^{\prime}\left(g_{c}\right), I_{\alpha}^{\prime}\left(g_{1}\right)\right), \ldots, f\left(I_{\alpha}^{\prime}\left(g_{c}\right), I_{\alpha}^{\prime}\left(g_{7}\right)\right)\right\}

\end{array}$ (13)

$\begin{array}{l}

f\left(I_{\alpha}^{\prime}\left(g_{c}\right), I_{\alpha}^{\prime}\left(g_{i}\right)\right) \\

=\left\{\begin{array}{ll}

0, & \text { if }\left(I_{\alpha}^{\prime}\left(g_{c}\right) . I_{\alpha}^{\prime}\left(g_{i}\right)>0\right. \\

1, & \text { if }\left(I_{\alpha}^{\prime}\left(g_{c}\right) \cdot I_{\alpha}^{\prime}\left(g_{i}\right) \leq 0\right.

\end{array} i=0,1, \ldots 7\right.

\end{array}$ (14)

The second order derivative pattern is defined as concatenation of four 8-bit directional LDPs given Figure 6 with primitive patterns.

$L D P^{2}(g)=L D P_{\alpha}^{2}(g)\left\{\alpha=0^{\circ}, 45^{\circ}, 90^{\circ}, 135^{\circ}\right\}$

**Figure 6.** Primitive patterns used in LDP. (a) $\alpha=0^{\circ}$ ref 1=◦, ref2=∆; (b) $\alpha=45^{\circ}$ ref 1=◦, ref 2=∆; (c) $\alpha=90^{\circ}$ ref 1=◦, ref 2=∆; (d) $\alpha=135^{\circ}$ ref 1=◦, ref 2=∆

Below example shows how calculate second order LDP pattern with primitive patterns (template) on a patch of grey scale image.

**Example:**

**Figure 7.** a) Template (a-1); ref 1=g_{c}; bit obtained=0 b) Template (a-2); ref 1=g_{c}; bit obtained=1 c) Template (a-3); ref 1=g_{c}; bit obtained=0 d) Template (a-4); ref 1=g_{c}; bit obtained=1 e) Template (a-1); ref 2=g_{c}; bit obtained=0 f) Template (a-2); ref 2=g_{c}; bit obtained=1 g) Template (a-3); ref 2=g_{c}; bit obtained=0 h) Template (a-4); ref 2=g_{c}; bit obtained=0

The second order derivative pattern at α=0° using primitive pattern a-1 to a-4

$L D P_{0^{\circ}}^{2}\left(g_{c}\right)=01010100$ (15)

Similarly the second order derivative pattern at α=45° using primitive pattern b-1 to b-4

$L D P_{45^{\circ}}^{2}\left(g_{c}\right)=00101111$ (16)

Similarly the second order derivative pattern at α=90° using primitive pattern c-1 to c-4

$L D P_{90^{\circ}}^{2}\left(g_{c}\right)=11010000$ (17)

Similarly the second order derivative pattern at α=135° using primitive pattern d-1 to d-4

$L D P_{135^{\circ}}^{2}\left(g_{c}\right)=11000110$ (18)

LBP, LDP, with their variants are sensitive to illumination, pose, and facial expression which occur in unconstrained natural images extract the information based upon the distribution of edges that are formed by only two directions (i.e. positive or negative). Murala et al. [9] proposed a successful algorithm based on four directions to improve the performance, namely the local tetra patterns (LTrPs) and significantly used in the CBIR domain.

**2.4 Local Tetra** **Pattern (LTrP) **

LTrP is calculated by first-order derivatives of a center pixel along 0° and 90° i.e. vertical and horizontal directions which are calculated by subtracting its gray value of the center pixel with its horizontal and vertical gray values. Let g_{c} denote the center pixel of image I, and g_{h} and g_{v}, the horizontal and vertical neighborhoods respectively of g_{c} considering Figure 2 grey scale image.

The LTrP pattern with first-order derivative at g_{c} can be given as

$I_{0^{\circ}}^{1}\left(g_{c}\right)=I\left(g_{h}\right)-I\left(g_{c}\right)$ (19)

$I_{90^{\circ}}^{1}\left(g_{c}\right)=I\left(g_{v}\right)-I\left(g_{c}\right)$ (20)

And center pixel direction can be given as

$I_{\text {Dir. }}^{1}\left(g_{c}\right)=\left\{\begin{array}{ll}

1 . & I_{0}^{1}\left(g_{c}\right) \geq 0 \text { and } I_{90^{\circ}}^{1}\left(g_{c}\right) \geq 0 \\

2 . & I_{0^{\circ}}^{1}\left(g_{c}\right)<0 \text { and } I_{90^{\circ}}^{1}\left(g_{c}\right) \geq 0 \\

3 . & I_{0}^{1}\left(g_{c}\right)<0 \text { and } I_{90^{\circ}}^{1}\left(g_{c}\right)<0 \\

4 . & I_{0^{\circ}}^{1}\left(g_{c}\right) \geq 0 \text { and } I_{90^{\circ}}^{1}\left(g_{c}\right)<0

\end{array}\right.$ (21)

The second order LtrP is defined

$\begin{aligned}

L T r P^{2}\left(g_{c}\right)=\{& f_{3}\left(I_{D i r}^{1}\left(g_{c}\right) \cdot I_{D i r .}^{1}\left(g_{1}\right)\right), f_{3}\left(I_{D i r .}^{1}\left(g_{c}\right) \cdot I_{D i r .}^{1}\left(g_{2}\right)\right), \\

&\left.\ldots, f_{3}\left(I_{\text {Dir. }}^{1}\left(g_{c}\right) \cdot I_{\text {Dir. }}^{1}\left(g_{P}\right)\right)\right\}\left.\right|_{P=8}

\end{aligned}$ (22)

$\begin{array}{l}

f_{3}\left(I_{\text {Dir. }}^{1}\left(g_{c}\right) \cdot I_{\text {Dir. }}^{1}\left(g_{P}\right)\right) \\

=\left\{\begin{array}{cc}

0, & I_{\text {Dir. }}^{1}\left(g_{c}\right)=I_{\text {Dir. }}^{1}\left(g_{P}\right) \\

I_{\text {Dir. }}^{1}\left(g_{P}\right) & \text { else }

\end{array}\right.

\end{array}$ (23)

$\begin{array}{l}

f_{3}\left(I_{\text {Dir. }}^{1}\left(g_{c}\right) \cdot I_{\text {Dir. }}^{1}\left(g_{P}\right)\right) \\

=\left\{\begin{array}{lr}

0, & I_{\text {Dir. }}^{1}\left(g_{c}\right)=I_{\text {Dir. }}^{1}\left(g_{P}\right) \\

I_{\text {Dir. }}^{1}\left(g_{P}\right) & \text { else }

\end{array}\right.

\end{array}$ (24)

From Eqns. (23) and (24), an 8 bit tetra pattern for each centre pixel is obtained and then it separates all patterns into four parts depending on the direction of center pixel. Finally, three patterns from the tetra patterns are achieved.

Let the direction of center pixel obtained from Eq. (23) be "1" then LTrP2 can be defined by dividing it into three binary patterns as shown in Eq. (25) as follows

$\begin{array}{l}

\left.L T r P^{2}\right|_{\text {Direction }}=2,3,4 \\

=\left.\sum_{\mathrm{p}-1}^{P} 2^{(p-1)} \mathrm{X} f_{4}\left(\operatorname{LTr} \mathrm{P}^{2}\left(g_{c}\right)\right)\right|_{\text {Direction }=2,3,4}

\end{array}$ (25)

$\begin{aligned}

&\begin{array}{l}

f_{4}\left(\operatorname{LTr} \mathrm{P}^{2}\left(g_{c}\right)\right)_{\text {I }} \text { Direction }=\varnothing \\

\quad=\left\{\begin{array}{ll}

1, & \text { if } \operatorname{LTr} \mathrm{P}^{2}\left(g_{c}\right)=\varnothing \\

0, & \text { else }

\end{array}\right.

\end{array}\\

&\text { where, } \varnothing=2,3,4

\end{aligned}$ (26)

**Figure 8.** Calculation of tetra pattern bits for center pixel direction “1” using the direction of neighbours. Direction of center pixel (red) and neighborhood pixel (cyan)

Likely, the other tetra patterns for other directions of g_{c} are converted to binary patterns. In total, it results in 12 patterns with 4 directions corresponding 3 patterns of each direction as shown in Figure 8.

Below in Figure 9 shows example to obtain second order LTrP pattern and magnitude pattern on a patch of gray scale image.

**Example:**

**Figure 9. **For generating tetra pattern, bit is coded with 1 when the direction of the center pixel and its neighbor are different, otherwise "0". For Magnitude pattern, the bit is coded with "1" when the magnitude of center pixel is less than the magnitude of its neighbor, otherwise "0"

When we apply the first-order derivative for neighborhood pixel "8" in the horizontal and vertical direction we obtain direction "3" and magnitude "9.2". value "3" is assigned as the direction of center pixel and direction obtained from neighborhood pixel are not same. For magnitude pattern value "1" is assigned as the magnitude of center pixel is "6" which is less than the magnitude of neighborhood pixel. Likely, tetra pattern for center pixels having directions 2, 3, and 4 are computed.

Tetra pattern= 30340320

Pattern 1: 00000010

Pattern 2: 10100100

Pattern 3: 00010000

Magnitude pattern: 11100101

**2.5 Local Vector** **Pattern (LVP)**

The idea of LVP [10] is generating micro patterns of LVP by the vectors of each pixel that are constructed by calculating the values between the centre pixel and its neighborhood pixels with various distances of different directions by using an effective coding scheme called Comparative space transform (CST). Figure 10 shows pixel directions with refence to center pixel.

**Figure 10.** Adjacent pixels of V_{β,D}(G_{c}) with directions

$\begin{array}{l}

\operatorname{LVP}_{\mathrm{P}, \mathrm{R}, \beta}\left(\mathrm{G}_{\mathrm{c}}\right) \\

=\left\{\mathrm{S}\left(\mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{1, \mathrm{R}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{1, \mathrm{R}}\right), \mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right)\right)，\right. \\

\qquad \begin{array}{c}

\mathrm{S}\left(\mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{2, \mathrm{R}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{2, \mathrm{R}}\right), \mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right)\right)， \\

\left.\ldots \ldots \mathrm{S}\left(\mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{p}, \mathrm{R}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{p}, \mathrm{R}}\right), \mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right)\right)\right\} \\

\text { at } \mathrm{p}=1,2 \ldots 8

\end{array}

\end{array}$ (27)

S (...) adopts transform ratio which is calculated with a pair wise direction of vector of the reference pixel to transform the β-direction value of neighborhoods to (β+45°) direction, which is compared with the original (β+45°) direction value of neighborhoods for labeling the binary pattern of micro pattern.

S (.,.) can be defined as

$\begin{array}{l}

S\left(\mathrm{~V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{p}, \mathrm{R}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{p}, \mathrm{R}}\right), \mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right), \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right)\right) \\

=\left\{\begin{array}{l}

1, \text { if } \mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(G_{\mathrm{p}, \mathrm{R}}\right)-\left(\frac{\mathrm{V}_{\beta+45^{\circ}, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right)}{\mathrm{V}_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{c}}\right)} \mathrm{x} V_{\beta, \mathrm{D}}\left(\mathrm{G}_{\mathrm{p}, \mathrm{R}}\right)\right) \geq 0 \\

0, \text { else }

\end{array}\right.

\end{array}$ (28)

Finally, LVP_{P,R }(G_{c}) at reference pixel G_{c } is concatenation of four 8-bit binary patterns LVPs.

$\mathrm{LVP}_{\mathrm{p}, \mathrm{R}}\left(\mathrm{G}_{\mathrm{c}}\right)=\left\{\mathrm{LVP}_{\mathrm{p}, \mathrm{R}, \beta}\left(\mathrm{G}_{\mathrm{c}}\right) \mid \beta=0^{\circ}, 45^{\circ}, 90^{\circ}, 135^{\circ}\right\}$ (29)

Example as shown in Figure 11 for encoding first order LVP pattern

**Figure 11.** Example of first order LVP in β=0° direction

By using the above equations

$\begin{array}{l}

\mathrm{LVP}_{\mathrm{P}, \mathrm{R}, 0^{\circ}}\left(\mathrm{G}_{\mathrm{c}}\right)=10000011 \\

\mathrm{LVP}_{\mathrm{p}, \mathrm{R}, 45^{\circ}}\left(\mathrm{G}_{\mathrm{c}}\right)=00111001 \\

\mathrm{LVP}_{\mathrm{p}, \mathrm{R}, 90^{\circ}}\left(\mathrm{G}_{\mathrm{c}}\right)=00101101 \\

\mathrm{LVP}_{\mathrm{p}, \mathrm{R}, 135^{\circ}}\left(\mathrm{G}_{\mathrm{c}}\right)=00101101

\end{array}$

Finally LVP is obtained by concatenating the four binary patterns in four directions

$\mathrm{LVP}_{\mathrm{p}, \mathrm{R}}\left(\mathrm{G}_{\mathrm{c}}\right)=10000011001110010010110100101101$

**2.6 Local Anisotropic** **Pattern (LAP) **

Difference of physical properties at different dimensions of an object is called anisotropy [11]. Applied for images it is taken as difference of statistical properties in different orientations. In primary visual cortex interaction between neurons, including excitation and inhibition are determined by correlation of their received stimuli. Cortical neurons with similar property have a higher probability of connection and interact by excitation, otherwise they interact by inhibition, called biological rule of synaptic plasticity. The interaction between two neurons can be estimated according to the degree of the similarity between their anisotropies. The interaction between neurons x and x_{i }can be given as

$s\left(\mathrm{x}, \mathrm{x}_{\mathrm{i}}\right)=\left\{\begin{array}{l}

1 \text { if }|A(y)-A(y i)|<T \\

0 \text { otherwise }

\end{array}\right.$ (30)

**Figure 12. **Picture of Visual cortical neuron and its four adjacent neurons with different values of anisotropy ‘+’ denotes excitation, ‘-’ denotes inhibition

**Figure 13.** a), b) Picture of local anisotropic pattern. Adjacent neuron with similar anisotropy to the central neuron respond as excitation i.e., 1 and dissimilar ones respond as inhibition i.e. 0. The final pattern achieved as “00100101”

Figure 12 shows the picture of Visual cortical neuron and its adjacent neurons. In Image, anisotropy value of each pixel is calculated from grey level values and then to binary pattern. Binary patterns are converted into decimal number and accumulated as histogram which is used as feature vector as shown in Figure 13.

3. Methodology

Many CBMIR systems are developed for image retrieval. The below Figure 14 shows two phases: one with storing features offline called as feature library and other with getting features of query image. The medical images are preprocessed with techniques [12] like scaling and RGB to grey conversion. Hybrid pattern [13] is formed by using local derivative pattern and local vector pattern of the preprocessed image. The features are compared with feature library using a similarity measurement.

**Figure 14.** CBMIR framework using Hybrid pattern

4. Results

Figure 15 shows the result of retrieved images [14-16] using hybrid texture patterns with query using different medical images like CT liver, CT head, Fundus iris images, MRI brain images, Mammogram breast images, Ultrasound images, X-ray images of bone, X-ray images of chest, X-ray images of dental [17-19].

**Figure 15.** Image retrieval using hybrid pattern

Performance analysis [20] of the system with hybrid features done by precision, recall and F1 score. Precision is defined as the ration of positive observations that are predicted exactly to the total number of observations that are positively retrieved.

$\text { Precision }=\frac{\text { True Positive }}{\text { True positive }+\text { False positive }}$ (31)

Recall is defined as the fraction of the relevant data that is successfully retrieved.

$\text { Recall }=\frac{\text { True Positive }}{\text { True positive }+\text { False negative }}$ (32)

Figure 16, Figure 17 and Figure 18 shows precision, recall and f1 score respectively of the proposed system and compared with different patterns different sets.

**Figure 16. **Analysis of precision over different patterns to different datasets

**Figure 17. **Analysis of recall over different patterns to different datasets

**Figure 18. **Analysis of F1-scores over different patterns to different datasets

5. Conclusion

We proposed an efficient CBMIR model with hybrid pattern used based feature extraction using LVP and LDP. The proposed system gives satisfactory results to maximize recall, precision and f1 score when evaluated on publicly available different medical database. In future, we will focus on more different hybrid patterns using SIFT and SURF features.

Nomenclature

LBP |
Local Binary Pattern |

CLBP |
Completed Local Binary Pattern |

LAP |
Local Anisotropic Pattern |

LDP |
Local Derivative Pattern |

LTrP |
Local Tetra Pattern |

LVP |
Local Vector Pattern |

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