This work aims to study the dynamics of a monkeypox infection model within the framework
of fractal–fractional derivatives with power-type kernel. We discuss existence of unique …

This paper focuses on the theoretical and computational investigation of the innovative
nonlinear time-fractional PDEs incorporating the Caputo and Atangana–Baleanu fractional …

Studies in computational mathematics have taken a fantastic aesthetics in interdisciplinary
fields as researchers in this area have resiliently adopted constructive methods, schemes …

Monkeypox (MPX) is a zoonotic illness that is analogous to smallpox. Monkeypox infections
have moved across the forests of Central Africa, where they were first discovered, to other …

With the increasing impact of tuberculosis on public health, accurately predicting future
tuberculosis cases is crucial for optimizing of health resources and medical service …

It is well fact that the computational complexity of unsteady and viscoelastic nanofluid can be
measured by mathematical modeling that allows the suitable performance for variations from …

The main objective of the investigation is to broaden the description of Caputo fractional
derivatives (in short, CFDs)(of order 0< α< r) considering all relevant permutations of entities …

In this article, the Caputo fractional order model with low risk individuals of the tuberculosis
is proposed. We investigate a qualitative analysis of the epidemic model via positivity …

This study presents the development of a hybrid Fractional OrderDi erential Equation
(FODE) and Arti cial Neural Network (ANN) model designed to predict the dynamics of …