2020
DOI: 10.1016/j.powtec.2020.06.090
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Simulation of gas-solid flow behavior in downers using a new drag model based on the spatial superposition assumption

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Cited by 7 publications
(2 citation statements)
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“…The presence of mesoscale clusters is confirmed in the downer; however, the conventional homogeneous drag model cannot capture the effect of mesoscale structure on the flow behavior. Herein, our developed drag model based on the spatial superposition assumption was adopted in this work to consider the effect of heterogeneous structure. The gas–solid momentum exchange coefficient can be expressed as follows: β g i = H d i 3 4 false( 1 ε normalg false) ε g d i ρ g false| v normalg v i false| C D 0 ε normalg 2.7 H d i = a italicRe i b a = 3.1128 ε normalg 2 4.8113 ε g + 1.8697 b = 2.064 ε normalg 2 + 2.9949 ε …”
Section: Model and Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The presence of mesoscale clusters is confirmed in the downer; however, the conventional homogeneous drag model cannot capture the effect of mesoscale structure on the flow behavior. Herein, our developed drag model based on the spatial superposition assumption was adopted in this work to consider the effect of heterogeneous structure. The gas–solid momentum exchange coefficient can be expressed as follows: β g i = H d i 3 4 false( 1 ε normalg false) ε g d i ρ g false| v normalg v i false| C D 0 ε normalg 2.7 H d i = a italicRe i b a = 3.1128 ε normalg 2 4.8113 ε g + 1.8697 b = 2.064 ε normalg 2 + 2.9949 ε …”
Section: Model and Methodsmentioning
confidence: 99%
“…The presence of mesoscale clusters is confirmed in the downer; however, the conventional homogeneous drag model cannot capture the effect of mesoscale structure on the flow behavior. Herein, our developed drag model based on the spatial superposition assumption was adopted in this work to consider the effect of heterogeneous structure. The gas–solid momentum exchange coefficient can be expressed as follows: …”
Section: Model and Methodsmentioning
confidence: 99%