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Bodenstein pseudo steady state approximation

Applying the Bodenstein pseudo-steady-state approximation, where it is assumed that the excited molecule M is formed as quickly as it disappears, yields... [Pg.574]

Thus for a homogeneous system operating at constant volume, the pseudo-steady mode gives the same result as the Bodenstein quasi-steady state approximation. We can say that we have a quasi-steady state mode. [Pg.148]

There may be situations where the rates of the individual steps are all of the same order of magnitude and we could not invoke the pseudoequilibrium hypothesis. In such a case, we can use the pseudo-steady-state hypothesis, or Bodenstein (1927) approximation At some point during the reaction, the rate of formation and the rate of disappearance of an intermediate are identical causing a steady-state concentration, or surface coverage, of the reactive intermediate. [Pg.162]


See also in sourсe #XX -- [ Pg.574 ]




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