A novel-type analytical solution of the problem of simultanous convection and multi component diffusion process through porous media
Bálint, Ágnes
Nikolényi, István
Mészáros, Csaba
Bayoumi Hamuda, Prof. Dr. Hosam
2026-08-10T11:21:29Z
2026-08-10T11:21:29Z
2021
http://hdl.handle.net/20.500.14044/40011
A novel-type analytical solution is proposed for simultaneous convection-diffusion processes taking place
through porous media. It is shown, that the Riccati-type ordinary differential equation, frequently applied at modelling
of such processes, may be interpreted in a more general manner, as it has been done. For simultaneous convection and
diffusion of multi-component, chemically interacting materials, a completely new modelling type approach is proposed
and described in the present work. Then, the integration factor function method is applied, and completely novel-type
formulae are derived for solving of the adequate types of the Riccati’s ordinary differential equation. Finally, the new
analytical results are compared to the earlier analytical solutions and their relevance for accurate future modelling of
such types of drying processes is also discussed concisely.
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A novel-type analytical solution of the problem of simultanous convection and multi component diffusion process through porous media
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Open access
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Óbudai Egyetem
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2021. November 18-19.
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Budapest
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Rejtő Sándor Könnyűipari és Környezetmérnöki Kar
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Óbudai Egyetem
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Természettudományok - fizikai tudományok
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fractional-order derivatives
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percolative-fractal processes
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riccati-type ordinary differential equations
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simultaneous convection and diffusion
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Konferenciaközlemény
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Proceedings Book (Part A) 12th ICEEE-2021 International Annual Conference
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local.tempfieldCollections
Könyvrészletek
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26.
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Kiadói változat
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6 p.
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Global Environmental Development & Sustainability: Research, Engineering & Management