Phd thesis in mathematical modeling
Mathematical modeling and simulation of aquatic and aerial animal locomotion
Clustering behaviour in networks with time delayed all-to-all coupling. Persistent oscillations in the Aplysia bag cell network. The hydrodynamics of two-dimensional oscillating flows over ripples: Evolutionary Dynamics of Cancer: Spatial and Heterogeneous Effects. Non-compact groups, tensor operators and applications to quantum gravity.
phd thesis in mathematical modeling
Decoupling of Information Propagation from Energy Propagation. Stability of Coastal Jets: On Stability and Stabilization of Hybrid Systems. Bifurcation Analysis of Large Networks of Neurons.
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Energy transport in saturated porous media. Qualitative Studies of Nonlinear Hybrid Systems. A Poroelastic Model of Transcapillary Flow. Debate essay cell stem Modelling of Biological Growth: Skip to main Skip phd thesis in mathematical modeling footer. A parallel, adaptive discontinuous Mathematical modeling method for hyperbolic problems on unstructured meshes.
Entanglement in single-shot quantum channel discrimination.
Recent PhD Theses - Applied Mathematics
High resolution simulations of mode-2 internal waves: Phd thesis Control of Dynamical Networks. On Perturbative Methods in Spectral Geometry. Lithium-Ion battery SOC estimation.
Large eddy simulations and subgrid scale motions in stratified turbulence. The quest for "diagnostically phd thesis in mathematical modeling medical image phd thesis in mathematical modeling using objective image quality measures. Mathematical models for angiogenic, metabolic and apoptotic processes in tumours.
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A selection of Mathematics PhD thesis titles is listed below, some of which are available on line:. Jack Kirk - The molecular dynamics and rheology of polymer melts near the flat surface.
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Eager , University of Nebraska-Lincoln Follow. Modeling and mathematical analysis of plant models in ecology.
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Stredie, Valentin Gabriel Mathematical modeling and simulation of aquatic and aerial animal locomotion. In this thesis we investigate the locomotion of fish and birds by applying both new and well known mathematical techniques. The two-dimensional model is first studied using Krasny's vortex blob method, and then a new numerical method based on Wu's theory is developed.
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