Exciton dynamics in branched conducting polymers: Quantum graphs based approach
arXiv:1906.08639 · doi:10.1016/j.chemphys.2020.110861
Abstract
We consider dynamics of excitons in branched conducting polymers. An effective model based on the use of quantum graph concept is applied for computing of exciton migration along the branched polymer chain Condition for the regime, when the transmission of exciton through the branching point is reflectionless is revealed.
arXiv commentarXiv admin note: text overlap with arXiv:1808.03913
References in corpus (12)
- Kirchhoff's Rule for Quantum Wires
- Quantum Graphs: Applications to Quantum Chaos and Universal Spectral Statistics
- Phonon-driven ultrafast exciton dissociation at donor-acceptor polymer heterojunctions
- Exciton dissociation at donor-acceptor polymer heterojunctions: quantum nonadiabatic dynamics and effective-mode analysis
- Eigenfunction Statistics on Quantum Graphs
- Transparent Quantum Graphs
- Branched Polymers with Loops
- Transparent nonlinear networks
- PT-symmetric quantum graphs
- Charged solitons in branched conducting polymers
- New Routes to Solitons in Quasi One-Dimensional Conductors
- Excited-State Structure Modifications Due to Molecular Substituents and Exciton Scattering in Conjugated Molecules
Cited by in corpus (6)
- Discrete Schrodinger equation on graphs: An effective model for branched quantum lattice
- Nonlocal Nonlinear Schrodinger Equation on Metric Graphs
- Reflectionless propagation of Manakov solitons on a line:A model based on the concept of transparent boundary conditions
- Fokker-Planck equation on metric graphs
- Discrete Nonlocal Nonlinear Schroedinger equation on Metric Graphs: Dynamics of PT-Symmetric Solitons in Discrete Networks
- Dirac particles on periodic quantum graphs