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Steady State Models for Isothermal Heterogeneous Distributed Systems

3 The Design Equations (Steady-State Models) for Isothermal Heterogeneous Distributed Systems [Pg.344]

As explained in detail for homogeneous systems in Chapter 4, a distributed system includes variations in the space direction. Therefore for a distributed system we can not use the overall rate of reaction, i.e., the rate of reaction per unit volume multiplied by the total volume, nor the overall rate of mass transfer, i.e., the mass transfer per unit area multiplied by the area of mass transfer. For lumped systems the area of mass transfer is treated as the multiple of the area per unit volume of the process multiplied by the volume of the process for the design equations. [Pg.344]

As an illustration, let us consider a system with the single reaction [Pg.344]

Here the-balance equation for phase I, or the first design equation is [Pg.345]

Rearranging equation (6.50) and taking the difference quotient limit as Ay — 0 gives us [Pg.345]




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Distribution models

Distribution steady-state

Distribution system

Heterogeneity distribution

Heterogeneity distributional

Heterogeneous system

Heterogenous system

Isotherm models

Isothermal model

Isothermal state

Isothermal systems

Model distributed

Model heterogeneity

Modeling distribution

Modeling steady-state

State distributions

Steady-state system

System heterogeneity

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