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Chain dimensions and fluctuations in elastomeric networks in which the junctions alternate regularly in their functionality

机译:链节的尺寸和弹性体网络的波动其中连接的功能定期变化

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摘要

A matrix method is used to determine fluctuations of junctions and points along the polymer chains making up a phantom Gaussian network that has the topology of an infinite, symmetrically grown tree. The functionalities of the junctions alternates between ϕ1 and ϕ2, such that one end of each network chain has functionality ϕ1, while the opposite end has functionality ϕ2. Quantities calculated include fluctuations of ϕ1-functional and ϕ2-functional junctions, and fluctuations of points along network chains, as well as correlations of these fluctuations. This was done for points and junctions along any path in the network, where these points and junctions were separated by no junctions or several junctions, Fluctuations have also been calculated for the distances between points and junctions. The present results represent significant generalizations of earlier work in this area [Kloczkowski et al., Macromolecules 22, 1423 (1989)]. These generalizations and extensions should be very useful in a number of contexts, such as interpreting small-angle neutron scattering results on labeled paths in polymer networks, or fluctuations of loops in the Gaussian network model of proteins.
机译:使用矩阵方法来确定沿着构成虚幻高斯网络的聚合物链的连接点和点的涨落,该幻象高斯网络具有无限对称生长的树的拓扑结构。联结的功能在ϕ1和ϕ2之间交替,因此每个网络链的一端具有ϕ1,而另一端具有functionality2。计算的数量包括ϕ1功能和ϕ2功能连接的涨落,网络链上各点的涨落以及这些涨落的相关性。这是针对沿网络中任何路径的点和结进行的,这些点和结之间没有结点或有多个结点分隔开,并且还计算了点和结之间的距离波动。目前的结果代表了该领域早期工作的重要概括[Kloczkowski et al。,Macromolecules 22,1423(1989)]。这些概括和扩展在许多情况下应该非常有用,例如解释聚合物网络中标记路径上的小角中子散射结果,或蛋白质的高斯网络模型中环的波动。

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