6533b7d9fe1ef96bd126d544

RESEARCH PRODUCT

Understanding the Multiple Length Scales Describing the Structure of Bottle-brush Polymers by Monte Carlo Simulation Methods

Wolfgang PaulHsiao-ping HsuKurt Binder

subject

Persistence lengthchemistry.chemical_classificationQuantitative Biology::BiomoleculesMaterials sciencePolymers and PlasticsGaussianOrganic ChemistryMonte Carlo methodRadiusPolymerCondensed Matter PhysicsCondensed Matter::Soft Condensed MatterInorganic Chemistrysymbols.namesakechemistryMaterials ChemistrysymbolsSide chainStatistical physicsWorm-like chainSelf-avoiding walkSimulation

description

Bottle-brush polymers contain a long flexible macromolecule as a backbone to which flexible side chains are grafted. Through the choice of the grafting density and the length of the side chains the local stiffness of this cylindrical molecular brush can be controlled, but a quantitative understanding of these phenomena is lacking. Monte Carlo simulation results are presented and discussed which address this issue, extractingmesoscopic length scales (such as the cross-sectional radius, persistence length, and contour length of these objects). Large-scale simulations of the bond fluctuation model are combined with simulations of the simple selfavoiding walk (SAW) model with flexibility controlled by a bond-angle potential, using the pruned-enriched Rosenbluth algorithm. It is shown that under good solvent conditions the bottle-brush polymers never display a pre-asymptotic Gaussian regime that would be described by the Kratky–Porod worm-like chain model, unlike the semiflexible SAWmodel. Implications of these results for the proper interpretation of experiments are discussed.

https://doi.org/10.1002/mats.201000092