Design of a hybrid NAR-RBFs neural network for nonlinear dusty plasma system
Autor: | Muhammad Asif Zahoor Raja, Saeed Islam, Ayaz Hussain Bukhari, Muhammad Shoaib, Muhammad Sulaiman, Poom Kumam |
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Jazyk: | angličtina |
Rok vydání: | 2020 |
Předmět: |
Artificial neural network
Computer science business.industry 020209 energy Deep learning General Engineering 02 engineering and technology Engineering (General). Civil engineering (General) 01 natural sciences 010305 fluids & plasmas Nonlinear system Local optimum Autoregressive model Approximation error 0103 physical sciences Convergence (routing) 0202 electrical engineering electronic engineering information engineering NAR model Radial basis function Artificial intelligence Radial basis functions: Levenberg-Marquardt Algorithm TA1-2040 business Algorithm |
Zdroj: | Alexandria Engineering Journal, Vol 59, Iss 5, Pp 3325-3345 (2020) |
ISSN: | 1110-0168 |
Popis: | Robust modeling of a multimodal dynamic system is a challenging and fast-growing area of research. In this study, an integrated bi-modal computing paradigm based on Nonlinear Autoregressive Radial Basis Functions (NAR-RBFs) neural network model, a new family of deep learning with the strength of hybrid artificial neural network, is presented for the solution of nonlinear chaotic dusty system (NCDS) of tiny ionized gas particles arising in fusion devices, industry, astronomy, and space. In the proposed methodology, special transformations are introduced for a class of differential equations, which convert the local optimum to a global optimum. The proposed NAR-RBFs neural network model is implemented on bi-model NCDS represented with Van der Pol-Methiew Equation (VdP-ME) for different scenarios based on variation in dust gain production and loss for both small and large time domains. Excellent agreement for proposed bimodal computing paradigm by the result with the standard state of the arts numerical solvers is verified by attaining RMSE up to 1E−38 for the nonlinear VDP-ME. Accuracy of the proposed model in the critical time domain is also validated by convergence, stability and consistency analysis on statistics calculated from absolute error, root-mean-square error, and analysis of variance metrics. |
Databáze: | OpenAIRE |
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