Numerical solution of nonlinear parabolic multicomponent diffusion-reaction problems
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SARBU, Gheorghe. Numerical solution of nonlinear parabolic multicomponent diffusion-reaction problems. In: Mathematics and Information Technologies: Research and Education, Ed. 2023, 26-29 iunie 2023, Chişinău. Chişinău: 2023, p. 69. ISBN 978-9975-62-535-7.
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Mathematics and Information Technologies: Research and Education 2023
Conferința "Mathematics and Information Technologies: Research and Education"
2023, Chişinău, Moldova, 26-29 iunie 2023

Numerical solution of nonlinear parabolic multicomponent diffusion-reaction problems


Pag. 69-69

Sarbu Gheorghe
 
National Institute for Marine Research and Development, Grigore Antipa
 
 
Disponibil în IBN: 26 aprilie 2024


Rezumat

This work continues our previous analysis concerning the numerical solution of the multi-component mass transfer equations(see [1-2]). The present test problems are two-dimensional, parabolic, non-linear, diffusion- reaction equations. An implicit finite difference method was used to discretize the mathematical model equations. The algorithm used to solve the non-linear system resulted for each time step is the modified Picard iteration. The numerical performances of the preconditioned conjugate gradient algorithms (BICGSTAB and GMRES) in solving the linear systems of the modified Picard iteration were analysed in detail. The numerical results obtained show good numerical performances.