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Graphene multilayers for coherent perfect absorption: effects of interlayer separation
Optics Express
|December 16, 2022
Summary
Subnanometer interlayer separation significantly impacts multilayer graphene optical absorption. Accounting for this separation is crucial for accurate predictions of optical properties in Van der Waals crystals for coherent perfect absorption (CPA).
Area of Science:
- Condensed Matter Physics
- Materials Science
- Optics
Background:
- Multilayer graphene structures exhibit unique optical absorption properties.
- Coherent Perfect Absorption (CPA) is a phenomenon of significant interest in optical applications.
- Understanding the role of interlayer separation is key to controlling optical properties.
Purpose of the Study:
- To investigate the sensitivity of multilayer graphene optical absorption to subnanometer interlayer separation.
- To derive theoretical expressions for optical absorption considering interlayer effects.
- To establish the critical interlayer separation limit (Dlim) for maintaining theoretical absorption bounds.
Main Methods:
- Utilized a transfer-matrix formalism to derive semi-analytical expressions for far-field observables.
- Developed a continued-fraction analysis for an infinite layer model.
- Compared theoretical predictions with experimental data for Van der Waals crystals.
Main Results:
- Neglecting interlayer separation yields an upper absorption bound of 50% for real conductivities, essential for CPA.
- A critical interlayer separation (Dlim), often smaller than realistic values, limits the existence of this absorption bound.
- Absorption becomes highly sensitive to interlayer separation beyond Dlim.
- Derived a closed-form expression for absorption in infinite graphene layers and for Dlim.
Conclusions:
- Subnanometer interlayer separation critically influences optical absorption in multilayer graphene.
- Accurate modeling of multilayer Van der Waals crystals for CPA requires careful consideration of interlayer separations.
- Treating layers as electronically independent is valid only up to a certain interlayer separation.

