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Single-Transition Systems

Fixed-Bed Behavior The number of transitions occurring in a fixed bed of initially uniform composition before it becomes saturated by a constant composition feed stream is generally equal to the variance of the system. This introductory discussion will be limited to single transition systems. [Pg.1498]

Two dimensionless variables play key roles in the analysis of single transition systems (and some multiple transition systems). These are the throughput parameter [see Eq. (16-129)] and the number of transfer units (see Table 16-13). The former is time made dimensionless so that it is equal to unity at the stoichiometric center of a breakthrough cui ve. The latter is, as in packed tower calculations, a measure of mass-transfer resistance. [Pg.1499]

The reaction kinetics approximation is mechanistically correct for systems where the reaction step at pore surfaces or other fluid-solid interfaces is controlling. This may occur in the case of chemisorption on porous catalysts and in affinity adsorbents that involve veiy slow binding steps. In these cases, the mass-transfer parameter k is replaced by a second-order reaction rate constant k. The driving force is written for a constant separation fac tor isotherm (column 4 in Table 16-12). When diffusion steps control the process, it is still possible to describe the system hy its apparent second-order kinetic behavior, since it usually provides a good approximation to a more complex exact form for single transition systems (see Fixed Bed Transitions ). [Pg.1514]

Single Transition System For a system described by a single material balance, Eq. (16-130) gives... [Pg.1522]

In one case this condition is also sufficient if a figure appears twice in the combination which is common to C and C we can add the transposition of the two points in C to which the same figure is attached to the permutation which transforms C into C. Thus, we can force the transformation of C into C to be an even permutation. We conclude that combinations with at least one repetition of a figure give rise to one single transitivity system. [Pg.16]

DYNAMICS OF ADSORPTION COLUMp Single-Transition Systems... [Pg.220]


See other pages where Single-Transition Systems is mentioned: [Pg.1494]    [Pg.23]    [Pg.40]    [Pg.1316]    [Pg.1797]    [Pg.1818]    [Pg.1789]    [Pg.1810]    [Pg.1498]    [Pg.1502]    [Pg.221]    [Pg.225]    [Pg.226]    [Pg.235]    [Pg.235]    [Pg.241]    [Pg.245]    [Pg.247]    [Pg.249]    [Pg.250]    [Pg.255]    [Pg.277]   


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