Index Catalog // ScholarsArchive@OSU

Creator:: Ghandour, Nabil Nassib
Abstract:: The stability of fluids in porous media subject to various physical and geometrical conditions is studied here. Criteria for the onset of convective motions are given in terms of critical temperature gradients or heat sources. The general method used involves the linearization of the field equations about the hydrostatic solutions...
Resource Type:: Dissertation
Full Text:: ABSTRACT OF THE THESIS OF May 7, 1973 GUnnar Bodvars son Abstract approved: The stability of fluids in

Creator:: Adotevi-Akue, George Modesto
Abstract:: This thesis involves the interpretation of gravity and other potential field anomalies caused by layers of varying thickness. The partial differential equations of potential field theory are reviewed for gravitational and magnetic force fields. A similar review is carried out for steady-state heat transport and diffusion processes. For the gravitational...
Resource Type:: Dissertation
Full Text:: Magnetic Fields 7 Stationary Flows Without Vorticity 11 Heat Transport Fields Including Convective Terms

Creator:: Shyu, Chuen Tien
Abstract:: The numerical analysis of thermal convection in porous media, heated from below, and assuming Darcy flow conditions, involves the solving of a set of non-linear equations for the temperature and flow fields. The condition of criticality determining the onset of convection is obtained by linearization and the solving of an...
Resource Type:: Dissertation
Full Text:: . NUMERICAL ANALYSIS 7 Governing Equations 7 Flow Equation 7 Continuity Equation 8 Energy Equation 8 Equation

Creator:: Kiser, Terry
Abstract:: See pdf
Resource Type:: Dissertation
Full Text:: Xi( 4 Xk The family, (E(x)} , is called the Resolution of the Identity correspond- 7 for what

Creator:: Eggers, Dwight Edward
Abstract:: The continuation of conductive temperature fields is being considered. The continuation of a field involves the extrapolation of a field known over a limited domain to an adjacent domain in such a way that it satisfies the heat conduction differential equation and other imposed constraints. Continuations forward in time and...
Resource Type:: Dissertation
Full Text:: Porous Media 6 Initial and Boundary Conditions 7 Stationary Field 10 Similarity 10 III. CONTINUATION OF

ScholarsArchive@OSU