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Competitive-consecutive reactions limiting cases

Looking back over the steps required to derive (5.290), it is immediately apparent that the same method can be applied to treat any reaction scheme for which only one reaction rate function is finite. The method has thus been extended by Baldyga (1994) to treat competitive-consecutive (see (5.181)) and parallel (see (5.211)) reactions in the limiting case where k -> oo.118 For both reaction systems, the conditional moments are formulated in terms of 72(X> and can be written as... [Pg.229]

High selectivity produces high yields of a desired product while suppressing undesirable competitive and consecutive reactions. This means that the texture of the catalyst (in particular pore volume and pore distribution) should be improved toward reducing limitations by internal diffusion, which in the case of consecutive reactions rapidly reduces selectivity. [Pg.11]


See other pages where Competitive-consecutive reactions limiting cases is mentioned: [Pg.1188]    [Pg.760]    [Pg.64]    [Pg.302]    [Pg.15]    [Pg.458]    [Pg.796]   
See also in sourсe #XX -- [ Pg.185 , Pg.187 , Pg.210 ]

See also in sourсe #XX -- [ Pg.185 , Pg.187 , Pg.210 ]




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Competition reactions

Competitive reactions

Competitive-consecutive reaction

Consecutive

Consecutive reactions

Limiting case

Reaction limit

Reaction limitation

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