Omnidirectional-total-reflection metagratings: A compact strategy for guiding mechanical waves

Guidance of classical waves is key to many technologies, but high-efficiency, omnidirectional performance is difficult to achieve. Here, an ultrathin, broadband metagrating is proposed for suppression of parasitic diffraction and guiding mechanical waves along an arbitrary path.

Published in Physics

Like

Share this post

Choose a social network to share with, or copy the URL to share elsewhere

This is a representation of how your post may appear on social media. The actual post will vary between social networks

The concept of metamaterial has catalyzed fruitful sophisticated artificial structure, giving rise to unprecedented strength in controlling electromagnetic, acoustic and elastic waves. Categorized by functionalities, metamaterials can be saddled with passing band design and stopping band design. From the former perspective, most current metamaterials available on tailoring the wavefront can be classified into passing-band strategy, like double-negative metamaterial for negative refraction, focusing lens and invisible cloak based on transformation method. On the other hand, photonic or phononic crystals exhibiting stop band in a certain frequency range have propel waveguide device into new height. Another advanced waveguide paradigm deploying the stopping-band character is topological insulator which features defects and backscattering immune. However, further advancements of metamaterial have been hindered by fundamental limitations including narrow bandwidth, rigorously exquisite complexity and bulky footprint.

Fortunately, the advent of metasurface has opened a new avenue to efficient wave manipulation. Composed by two-dimensional scattering array, metasurface featured with sub-wavelength size has exhibit versatile flexibility in modulating phase, amplitude and polarization for various types of waves. A plenty of nontrivial wave manipulation phenomena like perfect transmission/reflection, source illusion, mode conversion, have been realized by engineering diverse functional metasurfaces. These applications can be classified into the first function of metamaterials. Namely, metasurface has reshaped the wavefront within the passing band. However, up to now, few research has applied the stopping-band character of metasurface into wave manipulation.

Figure 1: Illustration of metagrating-based waveguide for routing elastic waves

In our recent published paper in Communications Physics, infusing the stopping-band feature with metasurface concept, we have proposed an omnidirectional-total-reflection metagrating using only two unit cells. As shown in Fig. 1, acting as two parallel boundaries, metagratings have provided a new strategy for guiding mechanical waves. Compared with defected or topological metamaterial, the metagrating-based waveguide has shown great advantages in in ultrathin footprint, broadband performance, and full-angle availability.

Deploying the alternate arrangement of two unit cells, metagrating enable reflect impinging waves from all directions in a specular style. We have experimentally demonstrated that a closed region enveloped by metagratings enables accomplish mechanical wave cages with no leakage (Fig. 2). Furthermore, the metagratings acting as waveguide boundaries can trap and guide mechanical waves propagating along a pre-defined path (Fig. 3).

Figure 2: Experimentally measured (EXP) transient response of
omnidirectional isolation

More novel functionalities of metagrating-based waveguide are demonstrated via a series of design strategies. The state-of-art device is capable of making a smooth U-turn to redirect inversely with almost no leakage (Fig. 4a). Also, it can guide mechanical waves with high efficiency even after continuous sharp corners, like a “N”-shaped path (Fig. 4b). We can notice that multiple rows of standing waves are coupled in the wide waveguide, while the single mode is permitted in narrow one. Allying geometric optics approach with Fabry-Perot resonance condition, we have developed the elastic guided-mode theory for predicting guided-mode order in the waveguide pattern. When the point source is placed at the center of waveguide, the guided-mode order  is determined by the ratio between waveguide width  and wavelength . Furthermore, by changing the width in Fig. 4c, a gradient waveguide enable convert the guided-mode pattern from multiple modes to single mode smoothly, which means the metagrating-based waveguide possesses rectifying capacity, accurately predictable manipulation and potential tunability for a low-loss, long-distance energy transport.

Figure 3: Experimentally measured (EXP) transient response of waveguide

This work presents a new avenue to realize efficient waveguide for mechanical waves. The metagrating-based waveguide shows great advantages in ultrathin footprint, broadband performance and full-angle availability. We envision that the proposed waveguide prototype capable of highly confined omnidirectional-wave-trapping and efficient routing may catalyze fruitful applications on vibration and noise control, energy harvesting, microfluidics, wave steering in acoustics and other waves.

Figure 4:. Versatile waveguiding landscape. a) Inversely redirection of elastic waves via “U”-shaped waveguide with width . b) A “N”- shaped waveguide with width . c) A gradient waveguide capable of converting multiple modes to single mode

For more information, please refer to our paper published in Communications Physics, “Realization of ultrathin waveguides by elastic metagratings https://doi.org/10.1038/s42005-022-00843-0”.

Please sign in or register for FREE

If you are a registered user on Research Communities by Springer Nature, please sign in

Follow the Topic

Physics and Astronomy
Physical Sciences > Physics and Astronomy

Related Collections

With Collections, you can get published faster and increase your visibility.

Higher-order interaction networks 2024

This Collection brings together the latest and most important findings on higher-order interaction networks, which we believe will become an important reference for physicists working on the topic.

Publishing Model: Open Access

Deadline: Feb 28, 2026

Non-Markovian quantum dynamics in physical systems: description and control

This collection aims to gather the latest approaches to characterize and quantify quantum non-Markovianity and to exploit it in practical applications

Publishing Model: Open Access

Deadline: Dec 31, 2025