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Drag force fluid-solid system

Summarizing the forces introduced above, tests carried out in different multiphase systems have shown that the order of importance of the different forces involved typically ranks buoyancy and drag in the first positions and then lift and virtual-mass forces for fluid-solid systems and virtual-mass and lift forces for fluid-fluid systems (see, for example, the studies on non-drag forces by Diaz et al (2008) and Barton (1995)), whereas the most common values for the corresponding constants are Cl = 0.25 and Cv = 0.5 both for fluid-fluid and for fluid-solid systems. Naturally, since it is straightforward to implement all the forces in a computational code (Vikas et al, 201 lb), it is best to include them all for the sake of generality. [Pg.173]

There are two main approaches for the numerical simulation of the gas-solid flow 1) Eulerian framework for the gas phase and Lagrangian framework for the dispersed phase (E-L) and 2) Eulerian framework for all phases (E-E). In the E-L approach, trajectories of dispersed phase particles are calculated by solving Newton s second law of motion for each dispersed particle, and the motion of the continuous phase (gas phase) is modeled using an Eulerian framework with the coupling of the particle-gas interaction force. This approach is also referred to as the distinct element method or discrete particle method when applied to a granular system. The fluid forces acting upon particles would include the drag force, lift force, virtual mass force, and Basset history force.Moreover, particle-wall and particle-particle collision models (such as hard sphere model, soft sphere model, or Monte Carlo techniques) are commonly employed for this approach. In the E-E approach, the particle cloud is treated as a continuum. Local mean... [Pg.1004]

For fluidized beds, the Eulerian formulation of the solid phase conservation equations is favourable due to the high solids loading occuring in such systems. The solid phase is treated as a continuous fluid although it actually consists of many individual particles. Thus, the tangential and normal forces are represented by a solids viscosity and the so-called solid pressure. Furthermore, a model for the drag force between the phases is required. A disadvantage of the Eulerian approach is the necessity of a separate set of conservation equations for each size- and density class of particles. [Pg.22]

For dispersed gas—solid systems, the dominant interaction between the fluid (i.e., gas) and the particles (sohds) is the drag force. This force requires a... [Pg.159]

The scope of coverage includes internal flows of Newtonian and non-Newtonian incompressible fluids, adiabatic and isothermal compressible flows (up to sonic or choking conditions), two-phase (gas-liquid, solid-liquid, and gas-solid) flows, external flows (e.g., drag), and flow in porous media. Applications include dimensional analysis and scale-up, piping systems with fittings for Newtonian and non-Newtonian fluids (for unknown driving force, unknown flow rate, unknown diameter, or most economical diameter), compressible pipe flows up to choked flow, flow measurement and control, pumps, compressors, fluid-particle separation methods (e.g.,... [Pg.562]


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See also in sourсe #XX -- [ Pg.8 , Pg.108 , Pg.161 , Pg.162 , Pg.168 , Pg.169 , Pg.267 , Pg.337 ]




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