[HTML][HTML] A review on epidemic models in sight of fractional calculus
Biomathematics has become one of the most significant areas of research as a result of
interdisciplinary study. Chronic diseases sometimes referred to as non-communicable and …
interdisciplinary study. Chronic diseases sometimes referred to as non-communicable and …
Study on date–Jimbo–Kashiwara–Miwa equation with conformable derivative dependent on time parameter to find the exact dynamic wave solutions
In this article, we construct the exact dynamical wave solutions to the Date–Jimbo–
Kashiwara–Miwa equation with conformable derivative by using an efficient and well …
Kashiwara–Miwa equation with conformable derivative by using an efficient and well …
A variational principle for a fractal nano/microelectromechanical (N/MEMS) system
CH He - International Journal of Numerical Methods for Heat & …, 2023 - emerald.com
Purpose The variational principle views a complex problem in an energy way, it gives good
physical understanding of an iteration method, and the variational-based numerical methods …
physical understanding of an iteration method, and the variational-based numerical methods …
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 …
Modelling and analysis of a measles epidemic model with the constant proportional Caputo operator
Despite the existence of a secure and reliable immunization, measles, also known as
rubeola, continues to be a leading cause of fatalities globally, especially in underdeveloped …
rubeola, continues to be a leading cause of fatalities globally, especially in underdeveloped …
The Tikhonov regularization method for the inverse source problem of time fractional heat equation in the view of ABC-fractional technique
This research considers an inverse source problem for fractional diffusion equation that
containing fractional derivative with non-singular and non-local kernel, namely, Atangana …
containing fractional derivative with non-singular and non-local kernel, namely, Atangana …
Dynamics of chaotic waterwheel model with the asymmetric flow within the frame of Caputo fractional operator
S Deepika, P Veeresha - Chaos, Solitons & Fractals, 2023 - Elsevier
The chaotic waterwheel model is a mechanical model that exhibits chaos and is also a
practical system that justifies the Lorenz system. The chaotic waterwheel model (or Malkus …
practical system that justifies the Lorenz system. The chaotic waterwheel model (or Malkus …
[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 …
[HTML][HTML] Nonlinear pulse propagation for novel optical solitons modeled by Fokas system in monomode optical fibers
In this study, the Fokas system which represents the spread of irregular pulse in monomode
optical fibers is investigated via the Jacobi elliptic function expansion (JEFE) method. This …
optical fibers is investigated via the Jacobi elliptic function expansion (JEFE) method. This …
[HTML][HTML] Analytical solutions of conformable Drinfel'd–Sokolov–Wilson and Boiti Leon Pempinelli equations via sine–cosine method
In this paper, we studied the Drinfel'd–Sokolov–Wilson equation (DSWE) and Boiti Leon
Pempinelli equation (BLPE) in the conformable sense. The sine–cosine method is utilized to …
Pempinelli equation (BLPE) in the conformable sense. The sine–cosine method is utilized to …