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Simulation of species concentration distribution in reactive flows with unsteady boundary conditions
- Source :
- Brazilian Journal of Chemical Engineering v.34 n.4 2017, Brazilian Journal of Chemical Engineering, Associação Brasileira de Engenharia Química (ABEQ), instacron:ABEQ, Brazilian Journal of Chemical Engineering, Volume: 34, Issue: 4, Pages: 1133-1148, Published: OCT 2017, Brazilian Journal of Chemical Engineering, Vol 34, Iss 4, Pp 1133-1148
- Publication Year :
- 2017
- Publisher :
- FapUNIFESP (SciELO), 2017.
-
Abstract
- The determination of species concentration profiles in reactive flows with variable inlets is a problem of practical interest to many fields such as in flow reactor transient operation and in cyclic degradable pollutants disposals in watercourses. In these cases, the inflow condition often consists of a time-dependent function, which may imply unsteady outflows, not always well represented by the usual boundary conditions (BC) used so far. A new approach, using an outlet condition in the form of a material derivative, termed Material Derivative Boundary Condition (MDBC), is introduced and a numerical model to solve convection-diffusion-reaction equations in two-dimensional (2-D) incompressible flows is developed. Upon reviewing the literature, it is noted that the Finite Element Method (FEM) is rarely used in the simulation of reactive flows, in spite of its ability of consistently coping with variable BCs. The above facts are reasons to explore its use along with a semi-discrete formulation with the Galerkin Method in our simulations. Results are obtained for various conditions, in order to show features of the code, and are compared to existing solutions. Use of the MDBC is shown to provide a better approximation of the exit concentrations and use of FEM in reactive flows is further enhanced.
- Subjects :
- 2-D Reactive Flows
Unsteady Boundary Conditions
General Chemical Engineering
0208 environmental biotechnology
lcsh:TP155-156
Material derivative
02 engineering and technology
Function (mathematics)
Inflow
Mechanics
Finite element method
020801 environmental engineering
Material Derivative
Flow (mathematics)
Finite Element Method
Compressibility
Concentration Profile Simulation
Boundary value problem
lcsh:Chemical engineering
Galerkin method
Mathematics
Subjects
Details
- ISSN :
- 16784383 and 01046632
- Volume :
- 34
- Database :
- OpenAIRE
- Journal :
- Brazilian Journal of Chemical Engineering
- Accession number :
- edsair.doi.dedup.....8feed5d7a5ddcc20169fe78d468b8231
- Full Text :
- https://doi.org/10.1590/0104-6632.20170344s20160044