Theory of exciton transport in molecular crystals strongly coupled to a cavity: A temperature-dependent variational approach
Jingyu Liu, Qing Zhao, Ning Wu

TL;DR
This paper develops a temperature-dependent variational theory for exciton transport in strongly coupled molecular crystals and cavities, revealing how exciton-cavity interactions influence mobility across different temperatures and aggregate types.
Contribution
It introduces a semianalytical, variational approach based on the Holstein-Tavis-Cummings model to analyze exciton mobility in organic crystals with cavity coupling, covering a wide parameter range.
Findings
Optimal exciton-cavity coupling enhances mobility at low temperatures in H-aggregates.
Mobility decreases monotonically with cavity coupling in J-aggregates.
Cavity coupling generally increases exciton mobility at high temperatures.
Abstract
We present a semianalytical theory for exciton transport in organic molecular crystals interacting strongly with a single cavity mode. Based on the Holstein-Tavis-Cummings model and the Kubo formula, we derive an exciton mobility expression in the framework of a temperature-dependent variational canonical transformation, which can cover a wide range of exciton-vibration coupling, exciton-cavity coupling, and temperatures. A closed-form expression for the coherent part of the total mobility is obtained in the zeroth order of the exciton-vibration coupling, which demonstrates the significance of vibrationally dressed dark excitons in the determination of the transport mechanism. By performing numerical simulations on both the H- and J-aggregates, we find that the exciton-cavity coupling has significant effects on the total mobility: 1) At low temperatures, there exists an optimal…
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