First-principles description of intra-chain exciton migration in an oligo(para-phenylene vinylene) chain. II. ML-MCTDH simulations of exciton dynamics at a torsional defect.

The first-principles parameterized Frenkel-Holstein Hamiltonian developed in Paper I [R. Binder et al., J. Chem. Phys. 152, 204119 (2020)] is employed to carry out full quantum-dynamical simulations of an elementary exciton migration event in an oligo-(para-phenylene vinylene) chain with 20 repeat units (OPV-20). We consider a dynamic scenario where an initial torsional defect, creating a conjugation break, relaxes on a time scale of about 500 fs toward a planarized structure and triggers the spatial displacement of the photogenerated exciton. Accurate quantum dynamical simulations are performed using the multi-layer multi-configuration time-dependent Hartree method as applied to an OPV-20 system comprising 20 electronic states of Frenkel type and 60 vibrational modes. These include site-local quinoid-distortion modes, site-correlated bond-length alternation (BLA) modes, and an active ring torsional mode at the central junction. The simulations fully account for correlations between the ring torsional mode and the anharmonically coupled BLA coordinate located at the same junction. In accordance with our earlier studies of a related oligothiophene (OT) system [R. Binder, D. Lauvergnat, and I. Burghardt, Phys. Rev. Lett. 120, 227401 (2018)], these simulation results highlight that exciton migration is a coherent process driven by the fluctuations of "soft" modes, exemplified by the ring torsions. Conversely, these results also show that trapping due to high-frequency modes, leading to energetic stabilization of the exciton-polaron species, is weaker in OPV than in the OT system. This underscores not only the generic features of exciton dynamics in conjugated polymer systems, but also the role of molecular specificities.