Abstract

Regions detection has an influence on the better treatment of brain tumors. Existing algorithms in the early detection of tumors are difficult to diagnose reliably. In this paper, we introduced a new robust algorithm using three methods for the classification of brain disease. The first method is Wavelet-Generalized Autoregressive Conditional Heteroscedasticity-K-Nearest Neighbor (W-GARCH-KNN). The Two-Dimensional Discrete Wavelet (2D-DWT) is utilized as the input images. The sub-banded wavelet coefficients are modeled using the GARCH model. The features of the GARCH model are considered as the main property vector. The second method is the Developed Wavelet-GARCH-KNN (D-WGK), which solves the incompatibility of the WGK method for the use of a low pass sub-band. The third method is the Wavelet Local Linear Approximation (LLA)-KNN, which we used for modeling the wavelet sub-bands. The extracted features were applied separately to determine the normal image or brain tumor based on classification methods. The classification was performed for the diagnosis of tumor types. The empirical results showed that the proposed algorithm obtained a high rate of classification and better practices than recently introduced algorithms while requiring a smaller number of classification features. According to the results, the Low-Low sub-bands are not adopted with the GARCH model; therefore, with the use of homomorphic filtering, this limitation is overcome. The results showed that the presented Local Linear (LL) method was better than the GARCH model for modeling wavelet sub-bands.

Highlights

  • Electromagnetic imaging techniques provide valuable information about the human body

  • The results show that the maximum accuracy belongs to the presented Local Linear Approximation (LLA) method that conducted the extraction using the combination of the Principal Component Analysis (PCA) and LDA methods

  • The two-level transformation of the was calculated as the input images

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Summary

Introduction

Electromagnetic imaging techniques provide valuable information about the human body. One of these methods is the Magnetic Resonance Imaging (MRI) of the brain [1]. In recent years, mathematical methods have attracted much attention to the analysis of neural network data [2]. Brain images are considered as interesting subjects in the mathematical application and diagnosis of brain disorders in a patient [3]. The MRI can be used to examine the status of the brain tissue and discover whether or not there is a disease [4]. In MRI imaging, the patient is exposed to a strong

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