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Topological One-Way Weyl Photonic Crystal Fiber with Robust Transport


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A Weyl gyromagnetic photonic crystal fiber with broken parity-inversion symmetry supports topologically protected one-way fiber states associated with type-II Weyl points, enabling robust unidirectional transport immune to defects and obstacles.
Sammanfattning

The authors demonstrate a Weyl gyromagnetic photonic crystal fiber that hosts topological one-way fiber states within an asymmetric Weyl bandgap. By applying an in-plane magnetic bias to a gyromagnetic photonic crystal with broken inversion symmetry, they create Weyl points and nonreciprocity along the transport direction.

The dispersion and topological invariant calculations reveal the transition from Weyl surface states to hybrid Weyl surface states and finally to one-way Weyl fiber states. The one-way fiber states are associated with type-II Weyl points and exhibit tilted Weyl dispersion, asymmetric Weyl bandgap, and robust unidirectional transport immune to defects and obstacles.

Electromagnetic field simulations confirm the existence of these one-way Weyl fiber states and their ability to bypass metallic obstacles along the transport path. The authors discuss the key parameters of the one-way fiber states, including confinement loss, group velocity, and group velocity dispersion. Their findings offer an intriguing pathway for exploring novel topological states and designing topological photonic devices.

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Statistik
The contrast coefficient, defined as 𝜂= 10 lg(𝑃𝑏𝑜𝑡/𝑃𝑡𝑜𝑝), where 𝑃𝑏𝑜𝑡 and 𝑃𝑡𝑜𝑝 indicate the output power at the bottom and top ends, respectively, is 18.22 dB without metallic obstacles and 16.48 dB with a metallic obstacle. The contrast coefficient remains above 10 dB even when the length of the metallic obstacle is increased to approximately five times the excited wavelength.
Citat
"Topological photonics enables unprecedented photon manipulation by realizing various topological states, such as corner states, edge states, and surface states. However, achieving a topological fiber state has remained elusive." "Weyl fiber states propagate unidirectionally and are immune to big obstacles." "Our findings offer an intriguing pathway for exploring novel topological states and guiding the design of topological fibers."

Viktiga insikter från

by Hao Lin, Yu ... arxiv.org 10-03-2024

https://arxiv.org/pdf/2410.01561.pdf
Topological one-way Weyl fiber

Djupare frågor

How can the one-way Weyl fiber states be further utilized in practical applications, such as integrated photonics or quantum optics?

The one-way Weyl fiber states demonstrated in the Weyl gyromagnetic photonic crystal fiber present significant opportunities for practical applications in integrated photonics and quantum optics. Their inherent robustness against imperfections and obstacles makes them ideal for developing advanced photonic devices that require reliable light transport. In integrated photonics, these one-way fiber states can be employed in the design of photonic circuits that facilitate unidirectional light propagation, which is crucial for minimizing backscattering and enhancing signal integrity. This can lead to the development of more efficient optical interconnects, routers, and switches that are essential for high-speed data transmission in telecommunications. In the realm of quantum optics, the topological protection of one-way Weyl fiber states can be harnessed to create robust quantum communication channels. These channels can be utilized for transmitting quantum information with reduced decoherence, thereby improving the performance of quantum networks. Additionally, the unique properties of these states can be exploited to develop novel quantum light sources and detectors that leverage the topological characteristics for enhanced functionality. Furthermore, the integration of one-way Weyl fiber states with nonlinear optical processes could enable the realization of advanced photonic devices, such as frequency converters and soliton-based systems, which are pivotal for applications in optical signal processing and sensing.

What are the potential limitations or challenges in scaling up the proposed Weyl photonic crystal fiber design to larger dimensions or different operating frequencies?

Scaling up the proposed Weyl photonic crystal fiber design to larger dimensions or different operating frequencies presents several challenges and limitations. One primary concern is the maintenance of the topological properties and the robustness of the one-way Weyl fiber states as the dimensions increase. Larger structures may introduce additional defects and imperfections that could compromise the topological protection, leading to backscattering and loss of the desired unidirectional transport characteristics. Another challenge is the fabrication of the gyromagnetic photonic crystal fiber with precise control over the material properties and geometrical configurations. As the dimensions scale up, achieving uniformity in the arrangement of the YIG rods and maintaining the necessary magnetic bias becomes increasingly complex. Variations in the material properties, such as the relative permittivity and permeability, could also affect the performance of the fiber at different operating frequencies. Moreover, the operational bandwidth of the one-way Weyl fiber states is limited by the asymmetric Weyl bandgap. As the operating frequency changes, it may be challenging to ensure that the fiber states remain within the bandgap, particularly if the design does not account for the frequency-dependent behavior of the gyromagnetic materials. This necessitates a careful redesign of the fiber structure to accommodate different frequency ranges while preserving the topological features. Lastly, the integration of these fibers into existing photonic systems may require additional engineering to ensure compatibility with other components, which could complicate the overall system design and increase costs.

Could the principles of topological one-way fiber states be extended to other types of wave propagation, such as acoustic or elastic waves, and what would be the implications?

Yes, the principles of topological one-way fiber states can indeed be extended to other types of wave propagation, such as acoustic or elastic waves. The underlying concepts of topological protection and robust transport are not limited to photonic systems; they can be applied to any wave system that exhibits similar symmetry properties and topological characteristics. In acoustic systems, for instance, the design of topological acoustic waveguides could lead to the realization of unidirectional sound propagation, which would be beneficial in applications such as noise control, sound filtering, and advanced acoustic imaging. The robustness of these states against defects and environmental perturbations would enhance the reliability of acoustic devices, making them suitable for use in challenging conditions. For elastic waves, the extension of topological principles could result in the development of materials and structures that exhibit topologically protected elastic modes. This could have significant implications for structural engineering, where such materials could be used to create vibration-resistant structures or to design metamaterials with tailored mechanical properties. The implications of extending topological one-way states to these wave types include the potential for new technologies in sensing, communication, and energy harvesting. For example, topological acoustic devices could enable the creation of highly sensitive sensors that exploit the robustness of one-way states to detect minute changes in the environment. Similarly, in elastic wave applications, the ability to control wave propagation directionally could lead to innovations in seismic protection and energy-efficient building designs. Overall, the exploration of topological principles across different wave propagation types opens up new avenues for research and technological advancements, potentially leading to the development of multifunctional materials and devices that leverage the unique properties of topological states.
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