2015
DOI: 10.1016/j.fuproc.2015.01.002
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A CFD study of biomass pyrolysis in a downer reactor equipped with a novel gas–solid separator-II thermochemical performance and products

Abstract: Highlight A CFD model is used to simulate biomass fast pyrolysis in a downer reactor. An Eulerian-Eulerian approach with a single global pyrolysis reaction is used. A novel gas-solid separator was used to control the gas residence time. Predicted pyrolysis yield is in good agreement with reported literature data. AbstractA Eulerian-Eulerian CFD model was used to investigate the fast pyrolysis of biomass in a downer reactor equipped with a novel gas-solid separation mechanism. The highly endothermic pyrolys… Show more

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Cited by 42 publications
(37 citation statements)
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“…where is specified by the CFL condition to fall within the range of ~ 1 -5 [32,33]. In this study, a time step of 0.001 seconds was found to satisfy this condition.…”
Section: Computation Simulation Procedures and Boundary Conditionsmentioning
confidence: 76%
See 1 more Smart Citation
“…where is specified by the CFL condition to fall within the range of ~ 1 -5 [32,33]. In this study, a time step of 0.001 seconds was found to satisfy this condition.…”
Section: Computation Simulation Procedures and Boundary Conditionsmentioning
confidence: 76%
“…velocity and shear rate) of the liquid phase within both reactors. The model was solved using the computational fluid dynamic (CFD) software ANSYS FLUENT Version 14 [32] .…”
Section: Cfd Model (Subgrid-scale Model)mentioning
confidence: 99%
“…The linearized equations for governing equations were solved using a block algebraic multigrid method. In order to ensure easy convergence of the various partial differential equations (PDE) in the model, the Courant–Friedrichs–Lewy (CFL) condition for three‐dimensional PDE is followed: C=uxΔtΔx+uyΔtΔy +uzΔtΔz Cmax where C max is specified by the CFL condition to fall within the range of ∼1−5, In this study, a time step of 0.0007 seconds was found to satisfy this condition. The time step 0.0007 is corresponding to a 2.52° impeller rotation in the TFM simulation of case II.…”
Section: Introductionmentioning
confidence: 99%
“…The method is started by solving the transient momentum equation for each particle. In order to calculate the trajectory of a particle, Newton's second law is used and written in a Lagrangian reference frame [41][42][43][44]. Momentum balance for particles is described in Equation (6),…”
Section: Eulerian-lagrangian Methodsmentioning
confidence: 99%