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Tacticity sequence statistics in vinyl polymers

At the next level of complexity, the first-order Markov level (see chapter 2), [Pg.42]

only two of the probabilities are independent. For simplicity, the independent probabilities are defined as w = P r) Ar m) ll sequence [Pg.43]

Higher-order Markov models can also be applied [65]. In second-order Markov statistics, the probability of forming m or r depends on the structure of the previous two dyads. There is a total of eight conditional probabilities, of which four are independent. In order to confirm that this model is correct, it is necessary to have accurate pentad probabilities or longer. [Pg.43]

Other propagation models are also possible. An example is an adaptation [48,55,65] of the Coleman-Fox [66] mechanism in which the polymerisation is considered to take place at two active sites, each with a different Bernoullian propagation probability (see chapter 2). [Pg.43]


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