Charge Transport in Solvated Donor-Acceptor Functionalized Peptoids: Molecular Dynamics and Rate Theory
Zongwei Huang1, Bradley S Harris2, Slater T Bakenhaster3
1Department of Chemistry, University of Michigan, Ann Arbor, Michigan48109, United States.
None:
Scalable solar-energy conversion requires photoactive materials that combine the efficiency of natural photosynthetic systems with the stability and processability needed for practical applications. Achieving reliable charge transport in soft, self-assembled organic materials remains challenging, as structural fluctuations and environmental effects strongly influence charge-transfer (CT) rates. Here, we present a broadly applicable computational framework for evaluating CT rates in the condensed phase, combining Fermi's golden rule rate theory with inputs from all-atom molecular dynamics (MD) simulations and first-principles electronic-structure calculations. The approach does not rely on system-specific parametrization and is applicable to a wide range of soft and disordered materials. We demonstrate the applicability and usefulness of the framework on redox-active peptoids functionalized with iron-porphyrin (Fe-P) complexes, a bioinspired platform with programmable donor-acceptor units and tunable three-dimensional organization. The calculated CT rates exhibit strong sensitivity to molecular conformation, with variations spanning several orders of magnitude. This dependence is shown to arise from the pronounced variation in diabatic electronic coupling with the relative orientations and separations of the Fe-P complexes across the conformational ensemble. The framework provides a consistent route for connecting atomistic structure to CT kinetics in the condensed phase and enables analysis of structure-rate relations in organic semiconducting systems.
Related Concept Videos
Theories of Dissolution: The Danckwerts' Model and Interfacial Barrier Model
Transport Number
The Debye–Hückel Theory of Electrolyte Solutions
Site-Targeted Drug Delivery Systems: Polymeric Carriers
Theory of Strong Electrolytes
Debye–Huckel–Onsager Conductance Equation


