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Improve correlation matrix of Discrete Fourier Transformation technique for finding the missing values of MRI images

Saeed, Soobia and Haron, Habibollah and Jhanjhi, N. Z. and Naqvi, Mehmood and A. Alhumyani, Hesham and Masud, Mehedi (2022) Improve correlation matrix of Discrete Fourier Transformation technique for finding the missing values of MRI images. Mathematical Biosciences and Engineering, 19 (9). pp. 9039-9059. ISSN 1547-1063

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Official URL: http://dx.doi.org/10.3934/mbe.2022420

Abstract

Missing values in the k-NN algorithm are a significant research concern, especially in low-grade tumours and CSF fluid, which are commonly identified in MRI scans. Missing values are usually ignored, but when data is mined, they can lead to bias and errors. In addition, the data is not missing at random. This study improves image accuracy, boosts the efficiency of missing k-NN hybrid values, and develops a research technique for detecting CSF fluid deposits in brain areas separated from non-tumor areas. We also offer a new method for detecting low-grade tumours or cerebrospinal fluid (CSF) formation in its early stages. In this study, we combine the hybrid K-Nearest Neighbor algorithm with the Discrete Fourier transform (DFT), as well as Time-Lagged analysis of four-dimensional (4D) MRI images. These dependencies exist in both space and time, but present techniques do not account for both sequential linkages and numerous types of missingness. To address this, we propose the DFLkNN imputation method, which combines two imputation approaches based on a hybrid k-NN extension and the DFT to capture time-lag correlations both within and across variables. There are several types of missingness are enables the imputation of missing values across the variable even when all the data for a given time point is missing. The proposed method gives high accuracies of MRI datasets and retrieves the missing data in the images.

Item Type:Article
Uncontrolled Keywords:datasets, DFT, hybrid k-NN, missing values, MRI
Subjects:Q Science > QA Mathematics > QA75 Electronic computers. Computer science
T Technology > TK Electrical engineering. Electronics Nuclear engineering
Divisions:Computing
ID Code:103090
Deposited By: Yanti Mohd Shah
Deposited On:12 Oct 2023 09:25
Last Modified:12 Oct 2023 09:25

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