Search for dissertations about: "Beräkningsvetenskap med inriktning mot numerisk analys"
Showing result 11 - 15 of 41 swedish dissertations containing the words Beräkningsvetenskap med inriktning mot numerisk analys.
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11. On some Numerical Methods and Solution Techniques for Incompressible Flow Problems
Abstract : The focus of this work is on numerical solution methods for solving the incompressible Navier-Stokes equations, which consist of a set of coupled nonlinear partial differential equations.In general, after linearization and finite element discretization in space, the original nonlinear problem is converted into finding the solutions of a sequence of linear systems of equations. READ MORE
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12. Stochastic Simulation of Reaction-Diffusion Processes
Abstract : Numerical simulation methods have become an important tool in the study of chemical reaction networks in living cells. Many systems can, with high accuracy, be modeled by deterministic ordinary differential equations, but other systems require a more detailed level of modeling. READ MORE
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13. Multiscale and multilevel methods for porous media flow problems
Abstract : We consider two problems encountered in simulation of fluid flow through porous media. In macroscopic models based on Darcy's law, the permeability field appears as data.The first problem is that the permeability field generally is not entirely known. READ MORE
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14. Numerical Methods for Darcy Flow Problems with Rough and Uncertain Data
Abstract : We address two computational challenges for numerical simulations of Darcy flow problems: rough and uncertain data. The rapidly varying and possibly high contrast permeability coefficient for the pressure equation in Darcy flow problems generally leads to irregular solutions, which in turn make standard solution techniques perform poorly. READ MORE
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15. Towards accurate modeling of moving contact lines
Abstract : The present thesis treats the numerical simulation of immiscible incompressible two-phase flows with moving contact lines. The conventional Navier–Stokes equations combined with a no-slip boundary condition leads to a non-integrable stress singularity at the contact line. READ MORE
