Numerical integration of initial boundary problem for advection equation in 3 ℜ is considered. The method used is conditionally stable semi-Lagrangian advection scheme with high order interpolation on unstructured mesh. In order to increase time step integration the BFECC method with limiter TVD correction is used. The method is adopted on parallel graphic processor unit environment using NVIDIA CUDA and applied in Navier-Stokes solver. It is shown that the calculation on NVIDIA GeForce 8800 GPU is 184 times faster than on one processor AMDX2 4800+ CPU. The method is extended to the incompressible fluid dynamics solver. Flow over a Cylinder for 3D case is compared to the experimental data
This project presents the development and implementation of a GPU-accelerated meshless two-phase inc...
iv This dissertation presents efficient and scalable algorithms for the simulation of in-compressibl...
AbstractComputational Fluid Dynamics (CFD) utilizes numerical solutions of Partial Differential Equa...
In the present work an implementation of the Back and Forth Error Compensation and Correction (BFECC...
Real-time fluid engineering simulations require significant computational power and high-resolution ...
A parallel implementation of a method of the semi-Lagrangian type for the advection equation on a hy...
A graphics processing unit (GPU) is utilized to apply the direct-forcing immersed boundary method. T...
This paper presents the development and implementation of a Meshless two-phase incompressible fluid ...
This paper presents the development and implementation of a Meshless two-phase incompressible fluid ...
This paper presents the development and implementation of a Meshless twophase incompressible fluid f...
Utility of the computational power of Graphics Processing Units (GPUs) is elaborated for solutions o...
DoctorComputational methods for GPU-accelerated solutions of incompressible and compressible Navier-...
In this thesis two developed Lagrangian / Eulerian numerical are presented for advecting the sharp f...
Modern graphics processing units (GPU) provide architectures and new programming models that enable ...
The study was undertaken as part of a larger effort to establish a common computational fluid dynami...
This project presents the development and implementation of a GPU-accelerated meshless two-phase inc...
iv This dissertation presents efficient and scalable algorithms for the simulation of in-compressibl...
AbstractComputational Fluid Dynamics (CFD) utilizes numerical solutions of Partial Differential Equa...
In the present work an implementation of the Back and Forth Error Compensation and Correction (BFECC...
Real-time fluid engineering simulations require significant computational power and high-resolution ...
A parallel implementation of a method of the semi-Lagrangian type for the advection equation on a hy...
A graphics processing unit (GPU) is utilized to apply the direct-forcing immersed boundary method. T...
This paper presents the development and implementation of a Meshless two-phase incompressible fluid ...
This paper presents the development and implementation of a Meshless two-phase incompressible fluid ...
This paper presents the development and implementation of a Meshless twophase incompressible fluid f...
Utility of the computational power of Graphics Processing Units (GPUs) is elaborated for solutions o...
DoctorComputational methods for GPU-accelerated solutions of incompressible and compressible Navier-...
In this thesis two developed Lagrangian / Eulerian numerical are presented for advecting the sharp f...
Modern graphics processing units (GPU) provide architectures and new programming models that enable ...
The study was undertaken as part of a larger effort to establish a common computational fluid dynami...
This project presents the development and implementation of a GPU-accelerated meshless two-phase inc...
iv This dissertation presents efficient and scalable algorithms for the simulation of in-compressibl...
AbstractComputational Fluid Dynamics (CFD) utilizes numerical solutions of Partial Differential Equa...