An implicit sub-grid scale model for large eddy simulation is presented by utilising the concept of a relaxation system for one dimensional Burgers' equation in a novel way. The Burgers' equation is solved for three different unsteady flow situations by varying the ratio of relaxation parameter (epsilon) to time step. The coarse mesh results obtained with a relaxation scheme are compared with the filtered DNS solution of the same problem on a fine mesh using a fourth-order CWENO discretisation in space and third-order TVD Runge-Kutta discretisation in time. The numerical solutions obtained through the relaxation system have the same order of accuracy in space and time and they closely match with the filtered DNS solutions
We initiate the study of the discontinuous Galerkin residual-based variational multiscale (DG-RVMS) ...
The Approximate Deconvolution Model (ADM) for Large-Eddy Simulation is an approach for the computati...
In this work we generate the numerical solutions of Burgers' equation by applying the Crank-Nicholso...
An implicit sub-grid scale model for large eddy simulation is presented by utilising the concept of ...
The problem of turbulent transport in Burgers equation is discussed. Both the vertex and the eddy-vi...
The dissertation addresses the formulation of Large-Eddy Simulations (LES) with direct consideration...
The stochastically forced Burgers equation shares some of the same characteristics as the three-dime...
This is the accepted version of the following article: [Bayona C, Baiges J, Codina R. Variational mu...
Direct Numerical Simulation is of great interest to the world of Computational Science due to its pr...
A general procedure for deriving effective large-scale fluid equations is presented. It is applicabl...
AbstractA low-dispersive dynamic finite difference scheme for Large-Eddy Simulation is developed. Th...
This paper is about a relaxation model for large-eddy simulation of turbulent flow that truncates th...
A family of dynamic low-dispersive finite difference schemes for large-eddy simulation is developed....
A numerical approximation for the one‐dimensional Burgers equation is proposed by means of the ortho...
In this work we generate the numerical solutions of Burgers’ equation by applying the Crank-Nicholso...
We initiate the study of the discontinuous Galerkin residual-based variational multiscale (DG-RVMS) ...
The Approximate Deconvolution Model (ADM) for Large-Eddy Simulation is an approach for the computati...
In this work we generate the numerical solutions of Burgers' equation by applying the Crank-Nicholso...
An implicit sub-grid scale model for large eddy simulation is presented by utilising the concept of ...
The problem of turbulent transport in Burgers equation is discussed. Both the vertex and the eddy-vi...
The dissertation addresses the formulation of Large-Eddy Simulations (LES) with direct consideration...
The stochastically forced Burgers equation shares some of the same characteristics as the three-dime...
This is the accepted version of the following article: [Bayona C, Baiges J, Codina R. Variational mu...
Direct Numerical Simulation is of great interest to the world of Computational Science due to its pr...
A general procedure for deriving effective large-scale fluid equations is presented. It is applicabl...
AbstractA low-dispersive dynamic finite difference scheme for Large-Eddy Simulation is developed. Th...
This paper is about a relaxation model for large-eddy simulation of turbulent flow that truncates th...
A family of dynamic low-dispersive finite difference schemes for large-eddy simulation is developed....
A numerical approximation for the one‐dimensional Burgers equation is proposed by means of the ortho...
In this work we generate the numerical solutions of Burgers’ equation by applying the Crank-Nicholso...
We initiate the study of the discontinuous Galerkin residual-based variational multiscale (DG-RVMS) ...
The Approximate Deconvolution Model (ADM) for Large-Eddy Simulation is an approach for the computati...
In this work we generate the numerical solutions of Burgers' equation by applying the Crank-Nicholso...