Shoaib M(1), Raja MAZ(2), Sabir MT(1), Bukhari AH(3), Alrabaiah H(4), Shah Z(5), Kumam P(6), Islam S(3). Author information:
(1)Department of Mathematics, COMSATS University Islamabad, Attock Campus,
(2)Future Technology Research Center, National Yunlin University of Science and
Technology, 123 University Road, Section .3, Douliou, Yunlin 64002, Taiwan,
R.O.C; Department of Electrical and Computer Engineering, COMSATS University
Islamabad, Attock Campus, Pakistan.
(3)Department of Mathematics, Abdul Wali Khan University Mardan, Pakistan.
(4)College of Engineering, Al Ain University, Al Ain 64141, UAE; Department of
Mathematics, Tafila Technical University, Tafila 66110, Jordan.
(5)Department of Mathematics,University of Lakki Marwat, Lakki Marwat 28420,
Khyber Pakhtun khwa Pakistan. Electronic address: [Email]
(6)KMUTT Fixed Point Research Laboratory, Room SCL 802 Fixed Point Laboratory,
Science Laboratory Building, Department of Mathematics, Faculty of Science, King
Mongkut's University of Technology Thonburi (KMUTT), Bangkok 10140, Thailand;
Center of Excellence in Theoretical and Computational Science (TaCS-CoE),
Faculty of Science, King Mongkut's University of Technology Thonburi (KMUTT),
126 Pracha Uthit Rd., Bang Mod, Thung Khru, Bangkok 10140, Thailand; Department
of Medical Research, China Medical University Hospital, China Medical
University, Taichung 40402, Taiwan. Electronic address: [Email]
BACKGROUND: Mathematical modeling of vector-borne diseases and forecasting of epidemics outbreak are global challenges and big point of concern worldwide. The outbreaks depend on different social and demographic factors based on human mobility structured with the help of mathematical models for vector-borne disease transmission. In Dec 2019, an infectious disease is known as "coronavirus" (officially declared as COVID-19 by WHO) emerged in Wuhan (Capital city of Hubei, China) and spread quickly to all over the china with over 50,000 cases including more than 1000 death within a short period of one month. Multimodal modeling of robust dynamics system is a complex, challenging and fast growing area of the research. OBJECTIVES: The main objective of this proposed hybrid computing technique are as follows: The innovative design of the NAR-RBFs neural network paradigm is designed to construct the SITR epidemic differential equation (DE) model to ascertain the different features of the spread of COVID-19. The new set of transformations is introduced for nonlinear input to achieve with a higher level of accuracy, stability, and convergence analysis. METHODS: Multimodal modeling of robust dynamics system is a complex, challenging and fast growing area of the research. In this research bimodal spread of COVID-19 is investigated with hybrid model based on nonlinear autoregressive with radial base function (NAR-RBFs) neural network for SITR model. Chaotic and stochastic data of the pandemic. A new class of transformation is presented for the system of ordinary differential equation (ODE) for fast convergence and improvement of desired accuracy level. The proposed transformations convert local optimum values to global values before implementation of bimodal paradigm. RESULTS: This suggested NAR-RBFs model is investigated for the bi-module nature of SITR model with additional feature of fragility in modeling of stochastic variation ability for different cases and scenarios with constraints variation. Best agreement of the proposed bimodal paradigm with outstanding numerical solver is confirmed based on statistical results calculated from MSE, RMSE and MAPE with accuracy level based on mean square error up to 1E-25, which further validates the stability and consistence of bimodal proposed model. CONCLUSIONS: This computational technique is shown extraordinary results in terms of accuracy and convergence. The outcomes of this study will be useful in forecasting the progression of COVID-19, the influence of several deciding parameters overspread of COVID-19 and can help for planning, monitoring as well as preventing the spread of COVID-19.
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