The stability of different computational fluid dynamics problems is evaluated and a stabilization approach based on mesh modification is presented. The problematic parts of the unstructured mesh are identified through the unstable eigenvectors and a few vertices are selected to be perturbed. The improved vertex selection methodology ensures the fastest possible optimization procedure. Perturbation vectors are computed utilizing the gradients of unstable eigenmodes with respect to the movement of the selected vertices. The optimization is performed in a single step to reduce the computational time. A new approach is presented to remediate the opposing eigenmodes in larger problems. This method is applied to different CFD problems and the res...
The numerical solution of the nonstationary, incompressible Navier-Stokes model can be split into li...
This work studies flow control in a channel flow with a sudden geometry contraction. Optimization in...
Direct Numerical Simulation of the flow around an object is one of the most challenging applications...
The purpose of this thesis is to develop a framework in which one can detect and automatically impro...
In this thesis, we develop a stability analysis model for the unstructured finite volume method. Thi...
We propose a new optimization strategy for unstructured meshes that, when coupled with existing auto...
A systematic approach is developed for the selection of the stabilization parameter for stabilized f...
A gradient-based optimization procedure based on a continuous adjoint approach is formulated and imp...
Selective Frequency Damping (SFD) is a popular method for the computation of globally unstable stead...
We discuss the stabilized finite element computation of unsteady incompressible flows, with emphasis...
In this paper, a new method for optimizing CFD meshes, based on the usage of a geometric quantity ca...
This work explores the use of stabilized finite element formulations for the incompressible Navier-S...
This paper documents the initial development results of an efficient mesh deformation technique to s...
Summary. This paper deals with various aspects of edge-oriented stabilization techniques for nonconf...
Abstract. The numerical solution of the nonstationary, incompressible Navier-Stokes model can be spl...
The numerical solution of the nonstationary, incompressible Navier-Stokes model can be split into li...
This work studies flow control in a channel flow with a sudden geometry contraction. Optimization in...
Direct Numerical Simulation of the flow around an object is one of the most challenging applications...
The purpose of this thesis is to develop a framework in which one can detect and automatically impro...
In this thesis, we develop a stability analysis model for the unstructured finite volume method. Thi...
We propose a new optimization strategy for unstructured meshes that, when coupled with existing auto...
A systematic approach is developed for the selection of the stabilization parameter for stabilized f...
A gradient-based optimization procedure based on a continuous adjoint approach is formulated and imp...
Selective Frequency Damping (SFD) is a popular method for the computation of globally unstable stead...
We discuss the stabilized finite element computation of unsteady incompressible flows, with emphasis...
In this paper, a new method for optimizing CFD meshes, based on the usage of a geometric quantity ca...
This work explores the use of stabilized finite element formulations for the incompressible Navier-S...
This paper documents the initial development results of an efficient mesh deformation technique to s...
Summary. This paper deals with various aspects of edge-oriented stabilization techniques for nonconf...
Abstract. The numerical solution of the nonstationary, incompressible Navier-Stokes model can be spl...
The numerical solution of the nonstationary, incompressible Navier-Stokes model can be split into li...
This work studies flow control in a channel flow with a sudden geometry contraction. Optimization in...
Direct Numerical Simulation of the flow around an object is one of the most challenging applications...