The main purpose of this work is to study the dynamics of a fractional-order Covid-19 model.
An efficient computational method, which is based on the discretization of the domain and …

This research is based on three main pillars which are studying the computational solutions
of the modified Benjamin–Bona–Mahony (BBM) equation via the modified Khater method …

This manuscript addressing the dynamics of fractal-fractional type modified SEIR model
under Atangana-Baleanu Caputo (ABC) derivative of fractional order y and fractal dimension …

In this paper, we consider Lane–Emden problems which have many applications in
sciences. Mainly we focus on two special cases of Lane–Emden boundary value problems …

In this paper, the severe acute respiratory syndrome coronavirus (SARS-CoV-2) or COVID-
19 is researched by employing mathematical analysis under modern calculus. In this …

This manuscript is devoted to consider population dynamical model of non-integer order to
investigate the recent pandemic Covid-19 named as severe acute respiratory syndrome …

Symmetry is presented in many works involving differential and integral equations.
Whenever a human is involved in the design of an integral equation, they naturally tend to …

In this work, the nonlinear Schrödinger's equation is studied for birefringent fibers
incorporating four-wave mixing. The improved tan ϕ (ξ) 2-expansion, first integral, and G′ G …

In this manuscript, we investigate a nonlinear SIQR pandemic model to study the behavior of
covid-19 infectious diseases. The susceptible, infected, quarantine and recovered classes …

Evolution equations containing fractional derivatives can offer efficient mathematical models
for determination of anomalous diffusion and transport dynamics in multi-faceted systems …