2013
DOI: 10.1021/ma400646a
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Nematic Ordering, Conjugation, and Density of States of Soluble Polymeric Semiconductors

Abstract: We develop a generic coarse-grained model for describing liquid crystalline ordering of polymeric semiconductors on mesoscopic scales, using poly(3-hexylthiophene) (P3HT) as a test system. The bonded interactions are obtained by Boltzmann-inverting the distributions of coarse-grained degrees of freedom resulting from a canonical sampling of an atomistic chain in Θ-solvent conditions. The nonbonded interactions are given by soft anisotropic potentials, representing the combined effects of anisotropic π−π intera… Show more

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Cited by 60 publications
(142 citation statements)
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“…The model and backmapping scheme were developed by P. Gemünden and K. Daoulas [72]: Within the model, particles represent entire repeat units of the polymer, including side chains. The local frame of these particles is given by the righthanded trihedron {u, v, w}, where u points along the backbone, w along the normal of the conjugated π-plane, and v = w × u. Bonded interactions are derived systematically in a bottom-up manner from a Boltzmann inversion of the atomistic conformational distribution functions.…”
Section: Coarse-grained Modelsmentioning
confidence: 99%
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“…The model and backmapping scheme were developed by P. Gemünden and K. Daoulas [72]: Within the model, particles represent entire repeat units of the polymer, including side chains. The local frame of these particles is given by the righthanded trihedron {u, v, w}, where u points along the backbone, w along the normal of the conjugated π-plane, and v = w × u. Bonded interactions are derived systematically in a bottom-up manner from a Boltzmann inversion of the atomistic conformational distribution functions.…”
Section: Coarse-grained Modelsmentioning
confidence: 99%
“…The phenomenological potential thus mimics the π-π interaction between conjugated subunits. Realistic values for ν and λ can be derived from the mechanical properties of the polymer, and are on the order of several k B T [72,73]. By tuning their relative strengths, it is furthermore possible to simulate amorphous, nematic and biaxial systems within the same framework.…”
Section: Coarse-grained Modelsmentioning
confidence: 99%
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