TY  - CONF
A1  - Jatoi, M.A.
A1  - Kamel, N.
A1  - Teevino, S.H.
UR  - https://www.scopus.com/inward/record.uri?eid=2-s2.0-85084680196&doi=10.1109%2fiCoMET48670.2020.9074146&partnerID=40&md5=96366c795feda429478283ea80370f0a
PB  - Institute of Electrical and Electronics Engineers Inc.
SN  - 9781728149707
Y1  - 2020///
ID  - scholars13884
TI  - Trend Analysis for Brain Source Localization Techniques Using EEG Signals
KW  - Boundary element method; Engineering research; Free energy; Numerical methods; Sailing vessels
KW  -  Bayesian frameworks; Brain source localization; Localization accuracy; Localization errors; Low resolution brain electromagnetic tomographies; Minimum-norm estimation; Numerical techniques; Optimization techniques
KW  -  Inverse problems
N2  - Brain source localization is a growing field of research in neuroscience as it has diversified applications for diagnosing of various brain disorders. It encompasses 2segments: forward problem and inverse problem. Various numerical techniques such as finite element method (FEM) and Boundary element method (BEM) are used for head modelling to solve forward problem. However, the inverse problem is evaluated utilizing optimization techniques which include minimum norm estimation (MNE), low resolution brain electromagnetic tomography (LORETA) and Bayesian framework based multiple sparse priors (MSP). This research work uses EEG signals for localizing active sources of brain. EEG data is generated at SNR value of -5dB synthetically. Thus, BEM is used for forward modelling and classical MNE, LORETA and MSP are used for inverse problem. However, novel concept of increasing number of patches to improve localization accuracy is implemented within Bayesian framework. Hence, this technique is termed as modified MSP (M-MSP). Thus, the data is subjected to multiple trials to validate results statistically. The trends are plotted between various parameters of localization. According to results, MMSP has improved accuracy related to free energy and localization error. © 2020 IEEE.
N1  - cited By 1; Conference of 3rd International Conference on Computing, Mathematics and Engineering Technologies, iCoMET 2020 ; Conference Date: 29 January 2020 Through 30 January 2020; Conference Code:159464
AV  - none
ER  -