A method for resolving turbulent flow problems is presented, aiming at competing with the existing mathematical tractable Approximate Deconvolution Models in terms of accuracy, and outperforming these models in terms of the computational time needed. Full numerical analysis is performed, and the method is shown to be stable, easy to implement and parallelize, and computationally fast. The proposed method employs the defect correction approach to solve spatially filtered Navier-Stokes equations. A simple numerical test is provided that compares the method against the approximate deconvolution turbulence model (ADM). When resolving a fluid flow at high Reynolds number, the numerical example verifies the key feature of the method: while having...
Abstract. To investigate the behavior of the concentration of a passive scalar in a tur-bulent ow wi...
This volume presents a mathematical development of a recent approach to the modeling and simulation ...
Fluid motion and its richness of detail are described by theNavier-Stokes equations. Most of the num...
When modeling a turbulent fluid flow, an Approximate Deconvolution Model (ADM) is sometimes chosen -...
We present a method of high-order temporal and spatial accuracy for flow problems with high Reynolds...
We propose and investigate two regularization models for fluid flows at higher Reynolds numbers. Bot...
We propose a new family of models for uid ows at high Reynolds numbers, large eddy simulation with c...
To investigate the behavior of the concentrationof a passive scalar in a turbulent flow with realist...
To investigate the behavior of the concentration of a passive scalar in a turbulent flow with realis...
To investigate the behavior of the concentration of a passive scalar in a turbulent flow with realis...
A method is presented, that combines the defect and deferred correction approaches to approximate so...
In this report, we present several results in the theory of α -models of turbulence with improv...
A sizeable proportion of the work in this thesis focuses on a new turbulence model, dubbed ADC (the ...
This thesis is a study of several high accuracy numerical methods for fluid flow problems and turbul...
This work is devoted to the development of efficient methods for the numerical simulation of incompr...
Abstract. To investigate the behavior of the concentration of a passive scalar in a tur-bulent ow wi...
This volume presents a mathematical development of a recent approach to the modeling and simulation ...
Fluid motion and its richness of detail are described by theNavier-Stokes equations. Most of the num...
When modeling a turbulent fluid flow, an Approximate Deconvolution Model (ADM) is sometimes chosen -...
We present a method of high-order temporal and spatial accuracy for flow problems with high Reynolds...
We propose and investigate two regularization models for fluid flows at higher Reynolds numbers. Bot...
We propose a new family of models for uid ows at high Reynolds numbers, large eddy simulation with c...
To investigate the behavior of the concentrationof a passive scalar in a turbulent flow with realist...
To investigate the behavior of the concentration of a passive scalar in a turbulent flow with realis...
To investigate the behavior of the concentration of a passive scalar in a turbulent flow with realis...
A method is presented, that combines the defect and deferred correction approaches to approximate so...
In this report, we present several results in the theory of α -models of turbulence with improv...
A sizeable proportion of the work in this thesis focuses on a new turbulence model, dubbed ADC (the ...
This thesis is a study of several high accuracy numerical methods for fluid flow problems and turbul...
This work is devoted to the development of efficient methods for the numerical simulation of incompr...
Abstract. To investigate the behavior of the concentration of a passive scalar in a tur-bulent ow wi...
This volume presents a mathematical development of a recent approach to the modeling and simulation ...
Fluid motion and its richness of detail are described by theNavier-Stokes equations. Most of the num...