In this work, a fractional predator-prey model with the harvesting rate is considered. Besides
the existence and uniqueness of the solution to the model, local stability and global stability …

This research manuscript focuses on the extraction of dark-bright solitons and periodic wave
distributions of two models, namely, the Zakharov–Kuznetsov–Benjamin–Bona–Mahony …

The current paper discusses the controllability of systems governed by infinite-dimensional
linear and semilinear conformable differential equations. By stating conformable …

In the present study, the uniform cubic B-spline collocation method is constructed, employed,
and experimented to given smooth approximations for the numerical solution of a class of …

By using the generalized exponential rational function method, we obtain new periodic and
hyperbolic soliton solutions for the conformable Ginzburg-Landau equation with the Kerr law …

In this manuscript, we have applied the sine-Gordon expansion method and the Bernoulli
sub-equation method to seek the traveling wave solutions of the (2+ 1)-dimensional time …

The aim of this research is to establish the analytic solution of time fractional diffusion
equations with periodic boundary conditions in one dimension by implementing well-known …

Consider the following class of conformable time-fractional stochastic equation, for any x∈
R fixed, T α, tau (x, t)= λ σ (u (x, t)) W ̇ t, t∈[a,∞), 0< α< 1, with a non-random initial …

In this paper, a Lyapunov-type inequality and the existence of the positive solutions for
boundary value problems of the nonlinear fractional Caputo-Fabrizio differential equation …

We study a class of conformable time-fractional stochastic equation T α, tau (x, t)= σ (u (x, t))
W˙ t, x∈ R, t∈[a, T], T<∞, 0< α< 1. The initial condition u (x, 0)= u 0 (x), x∈ R is a non …