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Reaction in a Slab Reprise

While we have contact with this problem, however, we will look at the asymptotics of reactions in a slab of catalyst. In Chapter 3 we used the special form of the equations for diffusion and reaction to get rather general expressions for the Thiele modulus and effectiveness in terms of the center concentration v [Pg.60]

If we have an external mass transfer resistance at the surface, we need two parameters, v = n(0) and w = (1), 0 v w 1, and then there are various limiting cases according the path that (w, v) takes to the boundary of its triangular domain. The relevant equations are [Pg.61]

In the section entitled Special Forms we introduced Michaelis-Menten kinetics rather abruptly as an example of integration by quadrature. The substrate, as it is often called in biochemical circles, in the reaction A — B disappears at a rate [Pg.61]

This rate law is approximately zero order when a K and first order when a K so that, in some sense, it gets saturated and shows an inhibition of reaction at high concentrations of substrate. It is assumed that the enzyme that catalyses the reaction has a number of sites to which A can attach itself, be transformed to B, and then detach itself. If E denotes the enzyme and eo (and e) the concentration of binding sites it initially (and currently) provides, C the complex of the enzyme and substrate and c its concentration, then because sites that are not occupied are available [Pg.61]

In practice, e0 is very much smaller than a0- The mechanism is A + E - C — B + E, and we assume that these are elementary steps with mass action [Pg.61]


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