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A flat jet in a granular bed of finite height
Authors:Yu A Buevich  N A Kolesnikova  S M Éllengorn
Affiliation:(1) Institute of Problems of Mechanics, Academy of Sciences of the USSR, Moscow;(2) Moscow Institute of Chemical Mechanical Engineering, USSR
Abstract:The distribution of gas flows in the vicinity of the jet is discussed and the conditions of disruption of the static equilibrium of the bed, the formation and growth of a cavity, and the jet breakthrough of the bed are investigated qualitatively.Notation a, b functions calculated in 11] - C, Cprime constants in (7) - F derivative of the complex potential - f function in (6) - G function defined in (19) - H dimensionless height of bed - h height of cavity - k coefficient introduced in (15) - p, po pressure inside bed and in cavity - Deltap dimensionless pressure drop - Q, q dimensional and dimensionless jet flow rates - q1, q2 critical values - T dimensionless height of cavity - T0, T1 Tprime1, T2 characteristic values of T - u,v filtration velocities - ucompfn, u* initial filtration velocity in the bed and minimum fluidization velocity - uo velocity scale introduced in (14) - u * velocity scale introduced in (14) - u* velocity of fictitious flow defined in (15) - U complex velocity - Z=X+iY, z=x+iy dimensionless coordinates - zprime=xprime+iyprime dimensional coordinates - agr coefficient of hydraulic resistance - beta parameter from (5) - gamma specific weight of particles' material - epsiv porosity - zeta=xgr+ieegr coordinates in the plane obtained from z=x+iy as a result a of conformai transformation - ugr m value ofugr giving a minimum of the function G - PHgr phivf complex and real flow potentials - phiv angle of internal friction - zeta stream function - zetacompfn angle of inclination of boundaries of the region of plastic flow to the vertical Translated from Inzhenerno-Fizicheskii Zhurnal, Vol. 37, No. 5, pp. 804–812, November, 1979.
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