RIGOROUS DERIVATION OF A HYPERBOLIC MODEL FOR TAYLOR DISPERSION
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Publication:3008653
DOI10.1142/S0218202510005264zbMath1223.35036OpenAlexW1966517631MaRDI QIDQ3008653
Andro Mikelić, C. J. Van Duijn
Publication date: 22 June 2011
Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218202510005264
Singular perturbations in context of PDEs (35B25) Initial-boundary value problems for second-order parabolic equations (35K20) Laplace transform (44A10) Turbulent transport, mixing (76F25)
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Cites Work
- Unnamed Item
- Rigorous upscaling of the reactive flow with finite kinetics and under dominant Péclet number
- Homogenization of a convection-diffusion model with reaction in a porous medium
- Rigorous upscaling of the infinite adsorption rate reactive flow under dominant Peclet number through a pore
- Microflows and nanoflows. Fundamentals and simulation. Foreword by Chih-Ming Ho.
- Dispersion, convection, and reaction in porous media
- A Centre Manifold Description of Contaminant Dispersion in Channels with Varying Flow Properties
- Laplace transform approach to the rigorous upscaling of the infinite adsorption rate reactive flow under dominant Peclet number through a pore
- Taylor Dispersion in Curved Channels
- Dispersion and Convection in Periodic Porous Media
- Dispersion of chemical solutes in chromatographs and reactors
- Rigorous Upscaling of the Reactive Flow through a Pore, under Dominant Peclet and Damkohler Numbers