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 Contemporary Materials 2016 - Савремени Материјали - confOrganiser.com

Contemporary Materials 2016 - Савремени Материјали

September 4 - 5, 2016.

Numerical solution of two-dimensional advection-diffusion equation in homogenous and porous media

Author(s):
1. Aco Janicijević, Tehnološko-metalurški fakultet, Univerzitet u Beogradu, Srbija, Serbia
2. Svetislav Savović, Univerzitet u Kragujevcu, Prirodno-matematički fakultet, , Serbia
3. Alexandar Djordjevich, City University of Hong Kong, 83 Tat Chee Avenue, Kowloon, Hong Kong Hong Kong, Kowloon, Hong Kong


Abstract:
Two-dimensional advection-diffusion equation with variable coefficients is solved by the explicit finite-difference method for the transport of solutes through a homogeneous, finite, porous, two-dimensional, domain. Retardation by adsorption, periodic seepage velocity, and a dispersion coefficient proportional to this velocity are permitted. The solute concentration profile is greatly influenced by the periodic velocity fluctuations. The effectiveness of the explicit finite difference method for solving two-dimensional advection-diffusion equation with variable coefficients has been proven, which is especially important when arbitrary initial and boundary conditions are required.

Key words:
Water, Advection-diffusion equation, Mass transfer, Finite difference method,Voda,advekciono-difuziona jednačina,prenos mase,metod konačnih razlika

Thematic field:
SYMPOSIUM C - Water

Date of abstract submission:
14.07.2016.

Conference:
Contemporary Materials 2016 - Savremeni Materijali

Applied paper from author

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