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Opposing Reactions of First Order

The transition probabilities of opposing reactions of first order can be summarized in a scheme given as [Pg.494]

[A] refers to the concentration of the reacting species and [Aq] to the initial concentration of the species at the beginning of the reaction. [Pg.495]

After the preceding comments, the generalization of the scheme should not cause problems. Consider a reaction scheme as given in Eq. (18.12). [Pg.495]

We have designated the individual compounds in place of A, B, C,. ..with (1), (2), (3),— Further, the individual components are numbered in such a way that only compounds with successive numbers can be converted into one another. The [Pg.495]

Into this transition matrix now the individual transition probabilities are inserted. There are a lot of zeros in the transition matrix. For example, pu = 0. This arises from the kinetic scheme. It is not allowed that a species is directly transformed from (1) into (3). Rather the reaction runs via the intermediate compound (2). Therefore, the matrix is a tridiagonal one. [Pg.496]


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