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Two-fluid models for fluidized bed reactors: Latest trends and challenges Yassir Makkawi Chemical Engineering.

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Presentation on theme: "Two-fluid models for fluidized bed reactors: Latest trends and challenges Yassir Makkawi Chemical Engineering."— Presentation transcript:

1 Two-fluid models for fluidized bed reactors: Latest trends and challenges Yassir Makkawi Chemical Engineering

2 Contents  Two-fluid model for multiphase flow simulation  Limitations and challenges  Example of results  Conclusion and recommendations

3 Two-fluid model  Mathematical formulation to describe the interaction of two fluids by treating the phases as interpenetrating continua  e.g. solid momentum  Kinetic energy  PDE:  Algebraic : fluid Gas-solid drag Solid stressesSolid-solid drag Solid-solid energy exchange

4 Limitations  Slightly wet or cohesive particles  Intermediate flow  Poly-dispersed particles  Various constitutive relations  Adjustable parameters  Size change during processing

5 Constitutive relations- example

6 Schematic of flow regimes and modelling Kinetic theory of granular flow soil mechanics principles

7 Slightly wet or cohesive particles Cohesive particles Slightly wet particles R h ? Enduring contact Kinetic+ collision contacts dry wet

8 polydispersed mixture

9 Granular temperature predicted by two different solution methods of the energy equation. Data produced with particle size of 755 µm fluidized by air at 4.7 m/s at the solid circulation rate of 36.g/s. Solution of the Energy equation Comparison of predicted and measured cross- sectional average solid velocity for the case of a polydispersed binary mixture of glass beads (755 µm,2500 kg/m 3 ) and wood (500 µm, 585 kg/m 3 ) with the mixing ratio of 83 wt% to 17 wt%. polydispersed mixture Positron Emission Particle Tracking (PEPT)

10 Building a biomass gasifier model  3D model is considered to simulate the gasification of Biomass using Fluent.  two solid phases are modelled as mixture:  Gas phases: O 2, N 2, CO, H 2, CH 4, CO 2, tar, and H 2 O  Solid phases: Biomass mixture of C(s), volatiles and ash.  Sand is introduced as an inert solid phase  The gasification model is based on three main steps: (i) Drying (ii) Devolatilization and tar cracking (iii) Partial combustion and gasification reactions

11  Drying  Is modelled as mass transfer mechanism:  Devolatilization and tar cracking  Partial combustion and gasification reactions  Combustion reactions  Heterogeneous reactions  Homogenous reactions Latest trends- modelling of reactive system

12  Combustion reactions C+ 0.5O 2 → CO 2CO + O 2 → 2CO 2  Heterogeneous gasification reactions C + 2H 2 → CH 4 C + CO 2 → 2CO C + H 2 O → CO + H 2  Homogenous reactions CO + H 2 O → H 2 + CO 2 CH 4 + H 2 O → 3H 2 + CO Building the reaction model- continue

13 Results: hot flow hydrodynamics  Gasifier operating at: Inlet sand temperature of 900 o C; ER=0.1; biomass-to-steam ratio of 0.6; biomass feed rate of 20 g/s (7.2 kg/h)

14 Results: product gas composition  Contours of gas concentration in the reactor. Solid inlet temp 1200 o C, ER=0.1, steam-to- biomass ratio =0.6, biomass feed=18 kg/h.  Steady exit gas composition at 900 o C solid inlet temperature; ER=0.1; steam- to-biomass ratio = 0.6  Tar content in the exit gas is 3.7 g/Nm 3.

15 Results of parametric analysis- Effect of temperature  Consistent increase in the product gas heating value (HHV) with increasing the temperature  H 2 content independent of operating temperature  CO 2 decreases and CO increases with increasing temperature  The improved product gas quality (high H 2 and HHV) here is due to the increase in the gasifer throughput, which in this case: 50 g/s (18 kg/h) for biomass and 30 g/s (108 kg/h) for sand.  The operating temperature of ~900 o C appear to be reasonable for high quality fuel.

16 Conclusion and recommendations  Two-fluid modelling is so far the most reliable for the simulation of solid-gas fluidized bed reactors.  The development and improvement of predictive capabilities of the two-fluid model is moving at a faster pace than the alternative Discrete Element Modelling.  Great success in simulating complex reactive system.  More effort is required:  To reduce computational time  Inter-particle forces  Particle size distribution and physical change

17 Acknowledgment Mr Mohamed Hassan (PhD student)


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