Non-Hermitian topology and criticality in photonic arrays with engineered losses
arXiv:2311.09959 · doi:10.1103/PhysRevResearch.6.023004
Abstract
Integrated photonic systems provide a flexible platform where artificial lattices can be engineered in a reconfigurable fashion. Here, we show that one-dimensional photonic arrays with engineered losses allow the realization of topological excitations stemming from non-Hermiticity and bulk mode criticality. We show that a generalized modulation of the local photonic losses allows the creation of topological modes both in the presence of periodicity and even in the quasiperiodic regime. We demonstrate that a localization transition of all the bulk photonic modes can be engineered in the presence of a quasiperiodic loss modulation, and we further demonstrate that such a transition can be created in the presence of both resonance frequency modulation and loss modulation. We finally address the robustness of this phenomenology to the presence of next to the nearest neighbor couplings and disorder in the emergence of criticality and topological modes. Our results put forward a strategy to engineer topology and criticality solely from engineered losses in a photonic system, establishing a potential platform to study the impact of nonlinearities in topological and critical photonic matter.
10 pages, 8 figures
References in corpus (17)
- Photonic Analogue of Two-dimensional Topological Insulators and Helical One-Way Edge Transport in Bi-Anisotropic Metamaterials
- Exceptional Topology of Non-Hermitian Systems
- Photonic topological pumping through the edges of a dynamical four-dimensional quantum Hall system
- Non-Hermitian topological phenomena: A review
- Topological Pumping over a Photonic Fibonacci Quasicrystal
- One dimensional quasiperiodic mosaic lattice with exact mobility edges
- Gain and loss induced topological insulating phase in a non Hermitian electrical circuit
- Emergence of criticality through a cascade of delocalization transitions in quasiperiodic chains
- Localization transition, spectrum structure and winding numbers for one-dimensional non-Hermitian quasicrystals
- Exact mobility edges, -symmetry breaking and skin effect in one-dimensional non-Hermitian quasicrystals
- Exceptional Topological Insulators
- Topological Weaire-Thorpe models of amorphous matter
- High-order topological insulators from high-dimensional Chern insulators
- Topological spin excitations in non-Hermitian spin chains with a generalized kernel polynomial algorithm
- Non-Hermitian many-body topological excitations in interacting quantum dots
- Topological Transitions with an Imaginary Aubry-Andre-Harper Potential
- Quasiperiodic criticality and spin-triplet superconductivity in superconductor-antiferromagnet moire patterns
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- Convection-modulated topological edge mode and extended-localized criticality in thermal metamaterials
- Topology and criticality in non-Hermitian multimodal optical resonators through engineered losses
- Loss-driven gain enhancements driven by topological singularities in non-Hermitian photonic crystals defects
- Machine-learning-enabled characterization of individual ring resonators in integrated photonic lattices