Tischler, IngoIngoTischlerSchlaich, AlexanderAlexanderSchlaichHolm, ChristianChristianHolm2025-04-022025-04-022020-12-06Macromolecular Theory and Simulations 30 (2): 2000076 (20021)https://hdl.handle.net/11420/55132The probability distribution of chain ends meeting when one end of the polymer is fixed to a certain distance to a reflecting wall is investigated. For an ideal polymer chain the probability distribution can be evaluated analytically via classic polymer theory. These analytical predictions are compared to atomistic MD simulations of one tethered alkane chain close to the wall. The results demonstrate that a confining wall can lead to a significant increase in the return probability for the chain ends, and thus, can increase the occurrence of ring-closing reactions. It is further demonstrated that the excess return probability shows a maximum at a certain distance, thereby yielding an optimal catalyst position in the ring-closing reaction.en1521-391920202confinement | Gaussian chain statistics | MD simulations | polymer theory | random walk | ring-closing metathesisTechnology::600: TechnologyJournal Article10.1002/mats.202000076Journal Article