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FRACTAL TIME RATE PROCESSES IN POLYMER SYSTEMS

机译:聚合物系统中的分形时间速率过程

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The dependence of the patterns of reactions in condensed media on the time scale was recently rationalized [Plonka A. and Paszkiewicz A. (1992) J. Chem. Phys. 96, 1128] in terms of the renewal theory with the fractal set of renewal moments which results from the use of the Kohlrausch (1863) function to describe the structural relaxations of the systems. The same approach is used presently to rationalize the dependence of transport and relaxation patterns on the time scale related to host matrix structural relaxations. For the guest probe in glass forming polymer systems, slowing down of host matrix structural relaxations in the region of glass transition reveals the fractal time patterns of all rate processes with activation energy decreasing below T_g.
机译:最近合理化了缩合介质中反应模式对时间尺度的依赖性[Plonka A. and Paszkiewicz A.(1992)J. Chem。Acad.Sci.USA,88:3877-1959。物理[96,1128]在更新理论方面具有分形的更新矩集,这是通过使用Kohlrausch(1863)函数描述系统的结构弛豫而产生的。目前使用相同的方法来合理化运输和弛豫模式对与宿主基质结构弛豫有关的时间尺度的依赖性。对于玻璃形成聚合物系统中的客体探针,玻璃化转变区域中主体基质结构弛豫的减慢揭示了所有速率过程的分形时间模式,其活化能降低到T_g以下。

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