The finite-elemem algorithm for the solution of two- and three-dimensional incompressible laminar thermal flows described in Part 1 of the artide is validated by detailed computational experiments carried out for three typicol benchmark problems: flow in lid-driven cavities, natural convection in heated cavities, and stratified flow over backward-facing steps. The numerical simulations concern different values of Reynolds or Raleigh numbers. Both two- and three-dimensional simulations are carried out for each problem, The results, obtained without employing any upwinding techniques, compare very satisfactorily with the avaiWbk literature data, thus confirming, in 011 cases, the reliability of the procedure. Moreover, in spite of the use of ...
The stabilized finite element formulations based on the SUPG (Stream-line-Upwind/Petrov-Galerkin) an...
In our study, an iterative point successive over-relaxation (PSOR) finite difference scheme has been...
The present lecture deals with issues related mainly to the geometric and algorithmic complexities, ...
A new equal order velocity--pressure finite element procedure is presented for the calculation of 2-...
A pressure-based algorithm for incompressible flows is presented. The algorithm employs a finite-vol...
This study reports on further development of a finite difference method formulated on the basis of a...
An artificial compressibility method is designed to simulate stationary two-and threedimensional mot...
Past studies (primarily on steady state problems) that have compared the penalty and the velocity-pr...
The conventional SIMPLE algorithm for the pressure–velocity coupling has been adopted by many commer...
The conventional SIMPLE algorithm for the pressure–velocity coupling has been adopted by many commer...
The basic idea of pressure based method to predict compressible flows solving the governing partial ...
Finite element formulations based on stabilized bilinear and linear equal-order-interpolation veloci...
Abstract: An artificial compressibility method is designed to simulate stationary two-and three-dime...
We present a class of a high-resolution Godunov-type algorithms for solving flow problems governed b...
A new finite volume-based numerical algorithm for predicting incompressible and compressible multi-p...
The stabilized finite element formulations based on the SUPG (Stream-line-Upwind/Petrov-Galerkin) an...
In our study, an iterative point successive over-relaxation (PSOR) finite difference scheme has been...
The present lecture deals with issues related mainly to the geometric and algorithmic complexities, ...
A new equal order velocity--pressure finite element procedure is presented for the calculation of 2-...
A pressure-based algorithm for incompressible flows is presented. The algorithm employs a finite-vol...
This study reports on further development of a finite difference method formulated on the basis of a...
An artificial compressibility method is designed to simulate stationary two-and threedimensional mot...
Past studies (primarily on steady state problems) that have compared the penalty and the velocity-pr...
The conventional SIMPLE algorithm for the pressure–velocity coupling has been adopted by many commer...
The conventional SIMPLE algorithm for the pressure–velocity coupling has been adopted by many commer...
The basic idea of pressure based method to predict compressible flows solving the governing partial ...
Finite element formulations based on stabilized bilinear and linear equal-order-interpolation veloci...
Abstract: An artificial compressibility method is designed to simulate stationary two-and three-dime...
We present a class of a high-resolution Godunov-type algorithms for solving flow problems governed b...
A new finite volume-based numerical algorithm for predicting incompressible and compressible multi-p...
The stabilized finite element formulations based on the SUPG (Stream-line-Upwind/Petrov-Galerkin) an...
In our study, an iterative point successive over-relaxation (PSOR) finite difference scheme has been...
The present lecture deals with issues related mainly to the geometric and algorithmic complexities, ...