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This thesis investigates diffusion equations in polar geometries that do not assume azimuthal symmetry. Many of these investigations can be traced back to pioneers like Carswell and Jaeger, but in almost every case the cylindrical or spherical models assume θ independence. Until the work of the Losic Group at University of South Australia was discovered, it was unclear what practical value an investigation of non-axisymmetric mixed boundary problems would have. The cylindrical diatom structure, with its windows open to diffusion, gave the first clear indication that a promising, emergent technology may offer some application.
The introductory chapter attempts to summarize some of the broad array of publications on the subject in the past few years. The burgeoning list of these titles is testimony to the traction that the field of controlled release is currently experiencing. Several important diversions are entered into. These include the importance of the parameter for diffusivity ....

Losic Group At University Of South Australia , Losic Group , South Australia , Mixed Boundary Pde , Controlled Release , Numerical Model ,