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Writing the Equation in Dimensionless Form

We now introduce dimensionless variables p and X. so that we may arrive at a parameter that is Ifequently discussed in catalytic reactions, the Thiele modulus. Let [Pg.743]

We now rewrite the differential equation for the molar flux in terms of oin dimensionless variables. Starting with [Pg.744]

Then differentiate Equation (12-12) with respect to 9 and Equation (12-13) with respect to r, and substitute the resulting expressions, [Pg.744]

At steady state, the net flow of species A that enters into the pellet at the external pellet smTace reacts completely within the pellet. The overall rate of [Pg.744]

The totd rate qf reaction is therefore equal to the total molar flow of A into the catalyst pellet. [Pg.745]


Eor further analysis of Eq. (4), it is advantageous to write the equations in dimensionless form. Transforming the variables according to... [Pg.13]


See other pages where Writing the Equation in Dimensionless Form is mentioned: [Pg.8]    [Pg.743]   


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Dimensionless

Writing equations

Writing the

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