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Visualization in the Reh Diagram

In Equation (3.89), the Archimedes number is calculated as shown in Equation (3.81). 3.12.4.6 Visualization in the Reh Diagram [Pg.98]

Reh [138-140] established a diagram to illustrate the states of gas-particle interactions on one glance. This is very useful in understanding the operation ranges of gasification systems especially if particle segregation (e.g., agglomeration) effects occur. [Pg.98]

The basic idea is the concept of load multiples iri) relating the drag force f d to the gravimetric force Fg which is corrected using the buoyancy force as shown in Equation (3.90). [Pg.98]

The same relation is expressed in Equations (3.91) using the dimensionless Reynolds (Re) and Archimedes (Ar) numbers, see Equations (3.87) and (3.81), where is the drag function of a particle or bed depending on the Reynolds number Re and the bed voidage e. For fluid-particle interaction the following states can be distinguished  [Pg.98]

Reh [138] suggested the coordinates (3/4) (R fAr) = f(Re) because a single spherical particle has the drag function (Re) = (3/4)Co. Consequently, the ordinate expresses the reciprocal value of the drag coefficient Co, hence [Pg.98]


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