The recent studies on fractional differential equations indicate that a variety of interesting
and important results concerning existence and uniqueness of solutions, stability properties …

Undoubtedly, multistability represents one of the most followed venues for researchers
working in the field of nonlinear science. Multistability refers to the situation where a …

In this review paper, we are mainly concerned with the numerical methods for solving
fractional equations, which are divided into the fractional differential equations (FDEs), time …

This paper involves complex valued versions of Riemann-Liouville integral, Atangana-
Baleanu integral operator and non-linear Telegraph equation. Under various suitable …

The existence of solutions for a coupled system of time‐fractional differential equations
including continuous functions and the Caputo‐Fabrizio fractional derivative is examined …

In this paper, by employing the fixed point theory and the monotone iterative technique, we
investigate the existence of a unique solution for a class of nonlinear fractional integro …

In this article, the author investigates the existence and multiplicity of positive solutions for
boundary value problem of fractional differential equation with p-Laplacian operator D 0+ β …

In the present research manuscript, we introduce a novel general fractional boundary value
inclusion problem and investigate the necessary and sufficient conditions for desired …

We investigate the existence of solutions for a sequential integrodifferential equation of
fractional order with some boundary conditions. The existence results are established by …

Boundary conditions involving fractional derivatives of unknown functions are more general
and can be used to generalize Dirichlet-or Neumann-type boundary conditions. In this …