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Scalar mixing due to convection and diffusion in a microchannel mixer is studied using CFD.
The concept of tortuosity and diffusion in a fractal porous structure are reviewed.
A simple mathematical model, incorporating convection and diffusion in a slit geometry was developed and used successfully to predict the observed mass transfer rates.
All data were generated using a custom two-dimensional model that describes convection and diffusion in a system of two fluids running side-by-side in a duct.
Finally, the model representation for a porous structure is investigated theoretically for the case of reaction and diffusion in a catalyst particle.
Experimental verification of the exact and asymptotic solutions for a specific case of absorption and diffusion in a liquid pool is presented.
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Classical one-dimensional analysis of non-isothermal reaction and diffusion in an internally-heated catalyst film identifies minimum values for Prater Temperature and dimensionless activation energy required for internal accumulation of applied heat to be effectively utilized.
A new, two-parameter analytical solution for the dimensionless concentration profile in steady-state, simultaneous reaction and diffusion in an isothermal slab is derived for the general reversible second-order reaction, which includes nine different specific kinetic schemes.
Relaxation and Diffusion in Complex Systems comprehensively presents a variety of experimental evidences of universal relaxation and diffusion properties in complex materials and systems.
Using the time symmetry properties of the Markov processes, the book develops the techniques that allow us to deal with infinite dimensional models that appear in statistical mechanics and engineering (interacting particle systems, homogenization in random environments, and diffusion in turbulent flows, to mention just a few applications).
Suzuki, A. & Mishin, Y. Atomistic Modeling of Point Defects and Diffusion in Copper Grain Boundaries.
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