In this paper, a stabilized finite-element approach is used in the development of a high-order
flow solver for compressible flows. The streamline/upwind Petrov–Galerkin discretization is …

The moving discontinuous Galerkin method with interface condition enforcement (MDG-ICE)
is a high-order, r-adaptive method that treats the grid as a variable and weakly enforces the …

In this paper a high-order streamline/upwind Petrov-Galerkin (SUPG) finite element
discretization is investigated and developed for solutions of three-dimensional turbulent …

The moving discontinuous Galerkin method with interface condition enforcement (MDG-ICE)
is a high-order, r-adaptive method that treats the grid as a variable and weakly enforces the …

In this research a stabilized finite element approach is utilized in the development of a high-
order flow solver for compressible turbulent flows. The Reynolds averaged Navier-Stokes …

Recent demand in technological development for sustained hypersonic flight necessitates
advancements in the fields of experimental testing, computational fluid dynamics, and …

The prediction of heat flux over a sphere in hypersonic flow is an interesting and challenging
problem. When using solutions to the Navier-Stokes equations to predict the heat flux, a …

After several decades of development, higher-order finite-element methods are now being
considered for realistic and large scale Computational Fluid Dynamics (CFD) simulations …

Application of the Continuous Galerkin Finite Element Method to 2D Compressible Flow Page
1 Application of the Continuous Galerkin Finite Element Method to 2D Compressible Flow 2.29 …

Thermodynamics researches have been carried out on the optical system in the detector in
conventional munitions. First, temperature on the surface of the optical lens and the heat flux …