Numerical investigations on COVID‐19 model through singular and non‐singular fractional operators
Nowadays, the complete world is suffering from untreated infectious epidemic disease
COVID‐19 due to coronavirus, which is a very dangerous and deadly viral infection. So, the …
COVID‐19 due to coronavirus, which is a very dangerous and deadly viral infection. So, the …
[HTML][HTML] A new efficient technique using Laplace transforms and smooth expansions to construct a series solution to the time-fractional Navier-Stokes equations
In this article, we introduce a new technique to create a series solution to the time-fractional
Navier-Stokes equations is using a combination of the Laplace Transform with the residual …
Navier-Stokes equations is using a combination of the Laplace Transform with the residual …
Mathematical epidemiological modeling and analysis of monkeypox dynamism with non-pharmaceutical intervention using real data from United Kingdom
In this study, a mathematical model for studying the dynamics of monkeypox virus
transmission with non-pharmaceutical intervention is created, examined, and simulated …
transmission with non-pharmaceutical intervention is created, examined, and simulated …
[HTML][HTML] A novel design of fractional Meyer wavelet neural networks with application to the nonlinear singular fractional Lane-Emden systems
In this study, a novel stochastic computational frameworks based on fractional Meyer
wavelet artificial neural network (FMW-ANN) is designed for nonlinear-singular fractional …
wavelet artificial neural network (FMW-ANN) is designed for nonlinear-singular fractional …
A novel meta-learning initialization method for physics-informed neural networks
X Liu, X Zhang, W Peng, W Zhou, W Yao - Neural Computing and …, 2022 - Springer
Physics-informed neural networks (PINNs) have been widely used to solve various scientific
computing problems. However, large training costs limit PINNs for some real-time …
computing problems. However, large training costs limit PINNs for some real-time …
[HTML][HTML] Nonlinear fractional mathematical model of tuberculosis (TB) disease with incomplete treatment under Atangana-Baleanu derivative
The current work investigates the mathematical model of Tuberculosis disease with
incomplete treatment under the Atangana-Baleanu-Caputo (ABC) derivative with fractional …
incomplete treatment under the Atangana-Baleanu-Caputo (ABC) derivative with fractional …
Fractional residual series for conformable time‐fractional Sawada–Kotera–Ito, Lax, and Kaup–Kupershmidt equations of seventh order
M Al‐Smadi - Mathematical Methods in the Applied Sciences, 2021 - Wiley Online Library
The purpose of the present work is to analyze and investigate the analytical solution of the
seventh‐order fractional Sawada–Kotera–Ito, Lax, and Kaup–Kupershmidt equations under …
seventh‐order fractional Sawada–Kotera–Ito, Lax, and Kaup–Kupershmidt equations under …
A delayed plant disease model with Caputo fractional derivatives
We analyze a time-delay Caputo-type fractional mathematical model containing the infection
rate of Beddington–DeAngelis functional response to study the structure of a vector-borne …
rate of Beddington–DeAngelis functional response to study the structure of a vector-borne …
[HTML][HTML] Dynamics of SIQR epidemic model with fractional order derivative
The dynamics of COVID-19 (Coronavirus Disease-2019) transmission are described using a
fractional order SIQR model. The stability analysis of the model is performed. To obtain semi …
fractional order SIQR model. The stability analysis of the model is performed. To obtain semi …
Fractional numerical dynamics for the logistic population growth model under Conformable Caputo: a case study with real observations
Abstract Models of population dynamics are substantially non-Markovian in nature and
exhibit behavior for memory effects. This research study investigates the logistic growth …
exhibit behavior for memory effects. This research study investigates the logistic growth …