In this article, we investigate the MHD tangent hyperbolic fluid flow along a stretching sheet
with suction/injection effect at the boundary. The governing nonlinear partial differential …

The thermal onset of nanoparticles is quite impressive and dynamical and subsequently
report significance in the thermal systems, heat transfer enhancement, engineering …

In this paper, the Lie symmetry analysis is proposed for a space–time convection–diffusion
fractional differential equations with the Riemann–Liouville derivative by (2+ 1) independent …

The steady MHD boundary layer flow of an electrically conducting nanofluid past a vertical
convectively heated permeable stretching surface with variable stream conditions in …

This paper concerns with a steady two-dimensional flow of an electrically conducting
incompressible fluid over a vertical stretching sheet. The flow is permeated by a uniform …

This article concerns with a steady two-dimensional boundary layer flow of an electrically
conducting incompressible nanofluid over a stretching sheet in a porous medium with …

The equivalence transformation algebra LE and some of its differential invariants for the
class of equations ut=(h (u) ux) x+ f (x, u, ux)(h≠ 0) are obtained. Using these invariants, we …

The modern group analysis of differential equations is used to study a class of two-
dimensional variable coefficient Burgers equations. The group classification of this class is …

The present paper solves the problem of the group classification of the general Burgers'
equation ut= f (x, u) ux2+ g (x, u) uxx, where f and g are arbitrary smooth functions of the …

We consider evolution equations of the form ut= f (x, u, ux) uxx+ g (x, u, ux) and ut= uxx+ g (x,
u, ux). In the spirit of the recent work of Ibragimov [Ibragimov NH. Laplace type invariants for …