In this paper, we propose a fractional formulation, in terms of the Caputo derivative, of the
Blasius flow described by a non-linear two-point fractional boundary value problem on a …

The classical numerical treatment of boundary value problems defined on infinite intervals is
to replace the boundary conditions at infinity by suitable boundary conditions at a finite point …

We propose a finite-difference ghost-point approach for the numerical solution of Cauchy-
Navier equations in linear elasticity problems on arbitrary unbounded domains. The …

In this paper, the unsteady isothermal flow of a gas through a semi-infinite micro–nano
porous medium described by a non-linear two-point boundary value problem on a semi …

Taking as start point the parabolic partial differential equation with the respective initial and
boundary conditions, the present research focuses onto the flow of a sample of waste-water …

The Maxey-Riley equations (MRE) describe the motion of a finite-sized, spherical particle in
a fluid. Because of wake effects, the force acting on a particle depends on its past trajectory …

The aim of this paper is to propose an original numerical approach for parabolic problems
whose governing equations are defined on unbounded domains. We are interested in …

Many problems of mechanics and physics are posed in unbounded (or infinite) domains. For
solving these problems one typically limits them to bounded domains and find ways to set …

This paper deals with the numerical solution of the random Cauchy one‐dimensional heat
model. We propose a random finite difference numerical scheme to construct numerical …

In this paper we define two finite difference methods for a nonlinear boundary value problem
on infinite interval. In particular, we report and compare the numerical results for an ocean …