Graphene-Dielectric Composite Metamaterials: Evolution from Elliptic to Hyperbolic Wavevector Dispersion and The Transverse Epsilon-Near-Zero Condition
Mohamed A. K. Othman, Caner Guclu, Filippo Capolino

TL;DR
This paper studies a multilayer graphene-dielectric composite that exhibits tunable hyperbolic and elliptic wavevector dispersion in the infrared, enabling control over wave propagation and transparency through the transverse epsilon-near-zero condition.
Contribution
It introduces a graphene-dielectric composite with tunable hyperbolic and elliptic dispersion regimes and analyzes the validity of the effective medium approximation for modeling wave behavior.
Findings
Hyperbolic isofrequency dispersion enables evanescent wave propagation.
Electrostatic biasing allows transition between hyperbolic and elliptic regimes.
The transverse epsilon-near-zero condition governs the dispersion transition.
Abstract
We investigated a multilayer graphene-dielectric composite material, comprising graphene sheets separated by subwavelength-thick dielectric spacer, and found it to exhibit hyperbolic isofrequency wavevector dispersion at far- and mid-infrared frequencies allowing propagation of waves that would be otherwise evanescent in a dielectric. Electrostatic biasing was considered for tunable and controllable transition from hyperbolic to elliptic dispersion. We explored the validity and limitation of the effective medium approximation (EMA) for modeling wave propagation and cutoff of the propagating spatial spectrum due to the Brillouin zone edge. We found that EMA is capable of predicting the transition of the isofrequency dispersion diagram under certain conditions. The graphene-based composite material allows propagation of backward waves under the hyperbolic dispersion regime and of forward…
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