QuanToPol | Quantum Topological Polaritonics

Summary
The recently proposed idea of topological band classification in photonic crystals has led to the prediction and observation of
topologically nontrivial photonic phases, phenomenologically similar to Quantum Hall and Quantum Spin Hall electronic
phases, and to the development of a new field in physics – topological photonics. Photons at the edges of topologically
nontrivial photonic crystals are protected from backscattering and can be used for unidirectional guiding of light, which is
extremely promising for optical logical device applications and for future optical computers. These ideas have recently given
a new dimension to the field of polaritonics, which is the semiconductor optics equivalent of cavity quantum electrodynamics,
where bound electron-hole pairs, or excitons, are strongly coupled to cavity photons to give rise to interacting quasiparticles:
polaritons. Topological polaritonic states were shown to emerge in nanostructured microcavities solely from polariton
repulsive interactions and can be controlled by optical means, contrary to the purely photonic case. In contrast to electronic
and photonic topological physics, quantum topological polaritonics combines strong nonlinear and non-Hermitian quantum
effects that remain to be explored. This project will provide the fundamental theory basis for quantum topological
polaritonics, a new emerging field that unites topological photonics with polaritonics. The applicant, in collaboration with the
host group, will develop the geometric theory and the topological classification of polaritonic states, accounting for their
strongly nonlinear and non-Hermitian nature. He will also apply this theory to the experimentally studied polaritonic systems
with potential impact on optical devices of the future.
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More information & hyperlinks
Web resources: https://cordis.europa.eu/project/id/846353
Start date: 01-03-2020
End date: 30-09-2023
Total budget - Public funding: 196 707,84 Euro - 196 707,00 Euro
Cordis data

Original description

The recently proposed idea of topological band classification in photonic crystals has led to the prediction and observation of
topologically nontrivial photonic phases, phenomenologically similar to Quantum Hall and Quantum Spin Hall electronic
phases, and to the development of a new field in physics – topological photonics. Photons at the edges of topologically
nontrivial photonic crystals are protected from backscattering and can be used for unidirectional guiding of light, which is
extremely promising for optical logical device applications and for future optical computers. These ideas have recently given
a new dimension to the field of polaritonics, which is the semiconductor optics equivalent of cavity quantum electrodynamics,
where bound electron-hole pairs, or excitons, are strongly coupled to cavity photons to give rise to interacting quasiparticles:
polaritons. Topological polaritonic states were shown to emerge in nanostructured microcavities solely from polariton
repulsive interactions and can be controlled by optical means, contrary to the purely photonic case. In contrast to electronic
and photonic topological physics, quantum topological polaritonics combines strong nonlinear and non-Hermitian quantum
effects that remain to be explored. This project will provide the fundamental theory basis for quantum topological
polaritonics, a new emerging field that unites topological photonics with polaritonics. The applicant, in collaboration with the
host group, will develop the geometric theory and the topological classification of polaritonic states, accounting for their
strongly nonlinear and non-Hermitian nature. He will also apply this theory to the experimentally studied polaritonic systems
with potential impact on optical devices of the future.

Status

TERMINATED

Call topic

MSCA-IF-2018

Update Date

28-04-2024
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Horizon 2020
H2020-EU.1. EXCELLENT SCIENCE
H2020-EU.1.3. EXCELLENT SCIENCE - Marie Skłodowska-Curie Actions (MSCA)
H2020-EU.1.3.2. Nurturing excellence by means of cross-border and cross-sector mobility
H2020-MSCA-IF-2018
MSCA-IF-2018