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Exact solutions of lattice polymer models

机译:晶格聚合物模型的精确解

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摘要

We consider directed path models of a selection of polymer and vesicle problems. Each model is used to illustrate an important method of solving lattice path enumeration problems. In particular, the Temperley method is used for the polymer collapse problem. The ZL method is used to solve the semi-continuous vesicle model. The Constant Term method is used to solve a set of partial difference equations for the polymer adsorption problem. The Kernel method is used to solve the functional equation that arises in the polymer force problem. Finally, the Transfer Matrix method is used to solve a problem in colloid dispersions. All these methods are combinatorially similar as they all construct equations by considering the action of adding an additional column to the set of objects.
机译:我们考虑选择聚合物和囊泡问题的定向路径模型。每个模型都用于说明解决晶格路径枚举问题的重要方法。特别地,将Temperley方法用于聚合物塌缩问题。 ZL方法用于求解半连续囊泡模型。常数项方法用于解决聚合物吸附问题的一组偏差分方程。核方法用于求解在高分子力问题中出现的函数方程。最后,使用转移矩阵方法解决胶体分散体中的问题。所有这些方法在组合上都是相似的,因为它们都通过考虑向对象集添加附加列的动作来构造方程式。

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