2002
DOI: 10.1002/macp.200290041
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Critically Evaluated Termination Rate Coefficients for Free‐Radical Polymerization, 1. The Current Situation

Abstract: This is the first publication of an IUPAC‐sponsored Task Group on “Critically evaluated termination rate coefficients for free‐radical polymerization.” The paper summarizes the current situation with regard to the reliability of values of termination rate coefficients kt. It begins by illustrating the stark reality that there is large and unacceptable scatter in literature values of kt, and it is pointed out that some reasons for this are relatively easily remedied. However, the major reason for this situation… Show more

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Cited by 182 publications
(225 citation statements)
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References 45 publications
(51 reference statements)
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“…1, where 〈k t 〉 is the chain-length averaged termination rate coefficient and 〈k p 〉 is the chainlength averaged propagation rate coefficient for the given system. The use of a systemdependent 〈k t 〉 instead of an (incorrect) single chain-length independent value of k t in this equation seems to be generally accepted now, [1,2] but as we have shown previously and will elaborate upon in this paper, in certain cases the use of 〈k p 〉 instead of the long-chain k p value is also required. [3][4][5] [M] [I] …”
Section: Introductionmentioning
confidence: 91%
“…1, where 〈k t 〉 is the chain-length averaged termination rate coefficient and 〈k p 〉 is the chainlength averaged propagation rate coefficient for the given system. The use of a systemdependent 〈k t 〉 instead of an (incorrect) single chain-length independent value of k t in this equation seems to be generally accepted now, [1,2] but as we have shown previously and will elaborate upon in this paper, in certain cases the use of 〈k p 〉 instead of the long-chain k p value is also required. [3][4][5] [M] [I] …”
Section: Introductionmentioning
confidence: 91%
“…Making the steady-state assumption and the long-chain approximation, use of Equations (5) and (6) in Equations (2), (3) and (7) for the case of k trX = 0 (i.e., the termination limit) results in [9,14,15] (8) This equation holds strictly only for the geometric mean model, the physical basis of which is dubious for RP. [14] However, the remarkable thing about Equation (8) is that it holds qualitatively and semi-quantitatively for all models of cross-termination.…”
Section: The Termination Limitmentioning
confidence: 99%
“…[3,4] carried out in a non-steady state, then the rate will instead yield k p /k t , still enabling k t to be easily obtained. [5,6] This has opened up hope that many of the frustrations associated with k t , a centrally important parameter, will be resolved. With this in mind, an IUPAC Task-Group looking into this broad issue was created.…”
Section: Some Introductory Thoughtsmentioning
confidence: 99%
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