A numerical method for the convective heat transfer problem is developed for low speed flow at mild temperatures. A simplified energy equation is added to the incompressible Navier-Stokes formulation by using Boussinesq approximation to account for the buoyancy force. A pseudocompressibility method is used to solve the resulting set of equations for steady-state solutions in conjunction with an approximate factorization scheme. A Neumann-type pressure boundary condition is devised to account for the interaction between pressure and temperature terms, especially near a heated or cooled solid boundary. It is shown that the present method is capable of predicting the temperature field in an incompressible flow
This study reports on further development of a finite difference method formulated on the basis of a...
A method is presented for calculating laminar viscous, compressible flows in which pressure gradient...
The numerical simulation of buoyant flows often makes use of the Boussinesq approximation. This is p...
A new formulation (including the choice of variables, their non-dimensionalization, and the form of ...
An implicit, finite-difference procedure for numerically solving viscous incompressible flows is pre...
The development of an explicit unstructured grid finite-volume scheme for solving the full incompres...
This paper compares two strategies to compute buoyancy-driven flows using stabilized methods. Both f...
Purpose – The purpose of this paper is to describe a finite element formulation to approximate...
Abstract:The paper highlights the application of a recent semi-numerical successive linearization me...
A finite difference numerical method is developed for the simulation of time-dependent incompressibl...
A finite-difference, three-dimensional, incompressible Navier-Stokes formulation for calculating the...
A numerical approach for computing unsteady compressible viscous flows was developed. This approach ...
This monograph is intended as a concise and self-contained guide to practitioners and graduate stude...
A modified Reynolds analogy between skin friction and heat transfer which depends upon local pressur...
A new numerical methodology combining Fourier pseudo-spectral and immersed boundary methods- IMERSPE...
This study reports on further development of a finite difference method formulated on the basis of a...
A method is presented for calculating laminar viscous, compressible flows in which pressure gradient...
The numerical simulation of buoyant flows often makes use of the Boussinesq approximation. This is p...
A new formulation (including the choice of variables, their non-dimensionalization, and the form of ...
An implicit, finite-difference procedure for numerically solving viscous incompressible flows is pre...
The development of an explicit unstructured grid finite-volume scheme for solving the full incompres...
This paper compares two strategies to compute buoyancy-driven flows using stabilized methods. Both f...
Purpose – The purpose of this paper is to describe a finite element formulation to approximate...
Abstract:The paper highlights the application of a recent semi-numerical successive linearization me...
A finite difference numerical method is developed for the simulation of time-dependent incompressibl...
A finite-difference, three-dimensional, incompressible Navier-Stokes formulation for calculating the...
A numerical approach for computing unsteady compressible viscous flows was developed. This approach ...
This monograph is intended as a concise and self-contained guide to practitioners and graduate stude...
A modified Reynolds analogy between skin friction and heat transfer which depends upon local pressur...
A new numerical methodology combining Fourier pseudo-spectral and immersed boundary methods- IMERSPE...
This study reports on further development of a finite difference method formulated on the basis of a...
A method is presented for calculating laminar viscous, compressible flows in which pressure gradient...
The numerical simulation of buoyant flows often makes use of the Boussinesq approximation. This is p...