In this paper, we formulate a new model of a particular type of influenza virus called
AH1N1/09 in the framework of the four classes consisting of susceptible, exposed, infectious …

In this paper, we consider a class of quasilinear stationary Kirchhoff type potential systems
with Neumann Boundary conditions, which involves a general variable exponent elliptic …

The present paper first establishes that an identity involving generalized fractional integrals
is proved for differentiable functions by using two parameters. By utilizing this identity, we …

The study of variable order differential equations is important in science and engineering for
a better representation and analysis of dynamical problems. In the literature, there are …

In this paper, a tripled fractional differential system is introduced as three associated
impulsive equations. The existence investigation of the solution is based on contraction …

Recently, the area devoted to fractional calculus has given much attention by researchers.
The reason behind such huge attention is the significant applications of the mentioned area …

In this article, a new, attractive method is used to solve fractional neutral pantograph
equations (FNPEs). The proposed method, the ARA-Residual Power Series Method (ARA …

In this paper, Sobolev-type conformable fractional stochastic evolution inclusions with
Clarke subdifferential and nonlocal conditions are studied. By using fractional calculus …

This study proposes a new fractional model to show how heat transfers through
nanomaterials by considering the thermoelastic vibration of one-dimensional nanostructures …

Fractional calculus provides some fractional operators for us to model different real-world
phenomena mathematically. One of these important study fields is the mathematical model …