Method for predicting density and particle size distribution of particles in fluidized bed based on computational fluid mechanics
A computational fluid dynamics, prediction method technology, applied in particle and sedimentation analysis, particle size analysis, measuring devices, etc., can solve the problem of inability to accurately obtain the particle density and particle size distribution in the fluidized bed
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Embodiment 1
[0246] If the density and particle size change simultaneously during the rapid pyrolysis of biomass, the following mathematical model can be used to describe the particle size and density variation of the particle phase:
[0247] Mathematical model of particle phase density change:
[0248] ρ = 1 Y A ρ A + Y C ρ C
[0249] Mathematical model of particle size change in particle phase:
[0250] d p = ( 1 - ρ C - ρ ...
Embodiment 2
[0253] If only the particle size changes during the rapid pyrolysis of biomass, the following mathematical model can be used to describe the particle size and density variation of the particle phase:
[0254] Mathematical model of particle phase density:
[0255] ρ=ρ A = ρ C
[0256] Mathematical model of particle size change in particle phase:
[0257] d p = ( 1 - ( 1 - a ) ( 1 - Y A ) 1 - Y A ...
Embodiment 3
[0260] If only the density changes during the rapid pyrolysis of biomass, the following mathematical model can be used to describe the particle size and density changes of the particle phase:
[0261] Particle phase particle size mathematical model:
[0262] d p = d p0
[0263] Mathematical model of particle phase density change:
[0264] ρ C =aρ A
[0265] ρ = 1 Y A ρ A + Y C ρ C
[0266] Keep the particle size of the particle phase unchanged at 325 μm, and set the coke density ρ C =aρ A =108kg / m 3 In the process of numerical simulation, the density is corrected in real time according to the mathematical model of particle phase density ch...
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