In this work, the implementation of a high-order compact finite-difference lattice Boltzmann
method (CFDLBM) is performed in the generalized curvilinear coordinates to improve the …

SUMMARY A high‐order compact finite‐difference lattice Boltzmann method (CFDLBM) is
proposed and applied to accurately compute steady and unsteady incompressible flows …

The purpose of the present paper is development of an efficient meshless solution of steady
incompressible Stokes flow problems with constant viscosity in two dimensions, with …

In the present study, a truly incompressible smoothed particle hydrodynamics based on the
artificial compressibility method for simulating steady and unsteady incompressible flows is …

In the present study, the preconditioned incompressible Navier‐Stokes equations with the
artificial compressibility method formulated in the generalized curvilinear coordinates are …

In the present study, a high‐order compact finite‐difference lattice Boltzmann method is
applied for accurately computing 3‐D incompressible flows in the generalized curvilinear …

In this study, the Chebyshev collocation spectral lattice Boltzmann method (CCSLBM) is
developed and assessed for the computation of low-speed flows. Both steady and unsteady …

The main goal of this study is to assess the application of high-order compact finite-
difference schemes for the solution of the Euler equations in conjunction with the …

Interaction of freestream disturbances with high-speed inviscid flow over a blunt nose is
simulated utilizing a shock-fitted spectral collocation method. The unsteady flow …

In this work, a high-order nodal discontinuous Galerkin method (NDGM) is developed and
assessed for the simulation of 2D incompressible flows on triangle elements. The governing …