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IEM model for a stirred reactor

Perhaps the simplest Lagrangian micromixing model is the interaction by exchange with the mean (IEM) model for a CSTR. In addition to the residence time r, the IEM model introduces a second parameter tm to describe the micromixing time. Mathematically, the IEM model can be written in Lagrangian form by introducing the age a of a fluid particle, i.e., the amount of time the fluid particle has spent in the CSTR since it entered through a feed stream. For a non-premixed CSTR with two feed streams,100 the species concentrations in a fluid particle can be written as a function of its age as [Pg.194]

The mean concentration vector is found by assuming that the CSTR is homogeneous on large scales (i.e., well macromixed).101 Using the fact that the age distribution in a well macromixed CSTR is exponential, [Pg.194]

100 The IEM model is easily extended to treat multiple feed streams and time-dependent feed rates (Fox and Villermaux 1990b). [Pg.194]

102 Although this definition can be employed to find the mean concentrations, it is numerically unstable for small values of fm. In this case, an equivalent integro-differential equation is preferable (Fox 1989 Fox and Villermaux 1990b). [Pg.194]


See other pages where IEM model for a stirred reactor is mentioned: [Pg.11]    [Pg.213]    [Pg.194]   


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