According to the report presented by the World Health Organization, a new member of
viruses, namely, coronavirus, shortly 2019-nCoV, which arised in Wuhan, China, on January …

In this study, we investigate the infection system of the novel coronavirus (2019-nCoV) with a
nonlocal operator defined in the Caputo sense. With the help of the fractional natural …

A new strategy exploiting together the modified Riemann–Liouville fractional derivative rule
and two kinds of fractional dual-function methods with the Mittag–Leffler function is …

In this paper, we investigate novel solutions of fractional‐order option pricing models and
their fundamental mathematical analyses. The main novelties of the paper are the analysis …

This paper deals with the nonlinear (1+ 1)-dimensional Phi-four equation in the sense of the
Katugampola operator, which can be used to model a variety of real-world applications. To …

This research study investigates the computational wave solutions of the nonlinear fractional
Phi-four (NLFPF) equation. The NLFPF model describes the nuclear element interaction and …

This manuscript investigates the analytical and semi-analytical solutions of nonlinear phi-
four (PF) equation by applying the sech–tanh expansion method, modified Ψ′ Ψ-expansion …

The Atangana–Baleanu derivative and the Laguerre polynomial are used in this analysis to
define a new computational technique for solving fractional differential equations. To serve …

Throughout the globe, mankind is in vastly infected situations due to a cruel and destructive
virus called coronavirus (COVID‐19). The pivotal aim of the present investigation is to …

In this paper, Hirota's bilinear form has been employed to find novel lump waves solutions
for the generalized Caudrey–Dodd–Gibbon–Kotera–Sawada equation. This equation is one …