Ben-Xin
Wang
*,
Chao
Tang
,
Qingshan
Niu
,
Yuanhao
He
and
Runye
Chen
School of Science, Jiangnan University, Wuxi, 214122, China. E-mail: wangbenxin@jiangnan.edu.cn
First published on 24th July 2019
Broadband metamaterial absorbers are of critical importance in practical applications, but their obtainment approaches are quite complex at present. We demonstrate here that a fairly simple structure design formed by a rectangular-shaped resonator having an elongated slot can be utilized to achieve a broadband absorption response at terahertz frequencies. More than 50% absorption in a continuous frequency range of 1.62 THz (with a central frequency of 2.05 THz) can be gained, and its relative absorption bandwidth is 79.02%, which is superior to that of previous broadband absorption devices. The basic principle of the broadband absorption originates from the superposition of four different but narrowly separated resonance peaks that resulted from different response positions of the suggested resonator. Results further reveal that the broadband terahertz absorption performance (or its four resonance peaks) can be controlled by the resonator dimensions. The suggested method can provide a new type of design strategy to realize broadband integrated terahertz absorption devices.
Based on this basic design strategy, a large number of PMAs with a similar sandwich structure but different shapes (or sizes) of the top metallic patterns were suggested.2–10 Of course these reports are not confined to the microwave region, but can extend to other spectral regions, such as terahertz, infrared, visible, and even ultraviolet. For example, a strip-shaped resonator was presented to achieve perfect absorption at terahertz frequencies.3 Infrared PMAs can be demonstrated via employing an aluminum disk resonator.4 An aluminum-based square patch resonator was presented to realize near 100% absorption of ultraviolet PMAs.5 Unfortunately, these PMAs only can achieve single-frequency point absorption, which will certainly limit their application capacities.
Recent advances in this field have witnessed the rapid development of the broadened absorption bandwidth (i.e., broadband PMAs) because broadband PMAs have both improved performance and increased capabilities.11–27 Based on a range of literature reviews, we found that broadband PMAs can be obtained by employing two kinds of construction methods based on the unit structures of vertical stacking11–20 or co-planar super-lattices21–29 consisting of several different dimensions of metallic elements. These two methods are not impeccable, however, and they suffer from some certain significant disadvantages. For example, for the super-lattice co-planar method (defined as method A), the achieved broadband PMAs have unit structures of large size and strong interaction between the sub-lattices (or sub-resonators), which will make their resonance bandwidth, in particular the relative resonance bandwidth (RRB), not large enough. The design method of vertical stacking (defined as method B) can be used as a better alternative to overcome the issues of method A. Nevertheless, method B certainly needs time-consuming structure optimization and complex construction processes and steps. Therefore, the development focus of broadband PMAs should be shifted towards overcoming the shortcomings faced by methods A and B.
This paper is devoted to presenting a class of broadband PMAs to solve the problems encountered in the previously used methods. The basic cell of the broadband absorption device is formed by a single-sized rectangular-shaped Au plate (with an elongated slot) placed on an insulator dielectric sheet and an Au board. A wide absorption bandwidth of 1.62 THz ranging from 1.24 THz to 2.58 THz with higher than half of perfect absorption (i.e., 50% absorption) is obtained. The suggested PMA has a RRB of 79.02%, which is greater than that of previous broadband PMAs obtained using methods A and B. The basic principle of the broadband PMA is ascribed to the combined effect of four separated but close frequency points that resulted from different loading positions of the suggested resonator, which has nothing in common with previous broadband PMAs for which a number of metallic elements (or resonators) with different sizes are needed. Furthermore, the parameters of the elongated slot can provide a considerable degree of freedom to regulate the performance of the broadband PMA. The given PMA can have many merits (including simple, compact and miniaturized structure design, large RRB and ease of manufacture) over prior broadband PMAs, and therefore this type of design concept should pave the path for highly integrated broadband terahertz absorption devices.
In fact, the presence of the elongated slot in the rectangular-shaped plate plays a crucial role in the formation of the broadband absorption. To gain an intuitive understanding, we compare the resonance absorption spectra of the rectangular-shaped plate with or without the elongated slot. Because we only examine the influence of the elongated slot, the other parameters of these two kinds of PMAs must be the same. As revealed in Fig. 3(a) for the case without the elongated slot (i.e., the plate resonator), two separated frequency points with near 100% absorption located at 1.04 THz and 2.65 THz are realized, which is clearly different from the resonance performance of the plate resonator having the elongated slot (i.e., the designed structure in Fig. 1), see Fig. 3(b), indicating that the existence of the elongated slot in the rectangular-shaped plate indeed plays a great role in obtaining the broadband absorption.
Fig. 3 Resonance absorption response of the Au resonator without (a) or with (b) the elongated slot; the electric (|E|, in the resonator central plane) fields of the first (c) and second (e) frequency points of Fig. 3(a); the magnetic (|Hy|, perpendicular to the resonator along the red dotted line) fields of the first (d) and second (f) frequency points of Fig. 3(a). |
Interestingly, we found that the second frequency point of the plate resonator in Fig. 3(a) is very close to the last frequency point (mode B4) of the broadband PMA in Fig. 3(b), see the black dotted line in Fig. 3(a) and (b), which suggests that they should have a similar physical origin. The electric (|E|) and magnetic (|Hy|) fields of the two discrete frequency points are plotted in Fig. 3(c)–(f) to explore the physical mechanism of the dual-band absorption of the plate resonator. As shown, the |E| field of the first frequency point in Fig. 3(c) is highly focused on both edges of the entire plate resonator, which is similar to that of the |E| distribution of the second frequency point in Fig. 3(e). However, the |Hy| field distributions of the two frequency points in the insulator dielectric sheet are clearly different. Only one |Hy| field assembling region in Fig. 3(d) is observed for the first frequency point, whereas three |Hy| field assembling regions can be obtained for the second frequency point, see Fig. 3(f). These results indicate that the first and the second frequency points of the dual-band absorption in Fig. 3(a) can be respectively ascribed to first-order and third-order responses of the plate resonator.30–32
To better explore the basic mechanism of the broadband PMA in Fig. 2(a) and 3(b), the distributions of the electric (|E|) and magnetic (|Hy|) fields of the four different but close frequency points (i.e., B1, B2, B3, and B4) are plotted in Fig. 4. We clearly observed that each frequency point exhibits different field distribution features. That is to say, the loading positions of these modes in the broadband PMA are different. For example, for the frequency point B1, its |E| fields in Fig. 4(a) are intensely gathered at both edges of the left and right sides of the suggested resonator. Meanwhile two |Hy| field assembling regions are obtained in the insulator dielectric sheet of the broadband PMA, see Fig. 4(e). It should be noted that the frequency point B1 is not the second-order response of the suggested resonator, but should be the combined effect of two first-order resonance modes of the resonator because the two assembling regions are actually caused by the magnetic resonances of the left and right sides of the suggested resonator.
For the frequency point B2, we noticed that the |E| field in Fig. 4(b) and the |Hy| field in Fig. 4(f) are mostly concentrated on both edges of the left side of the resonator and the left side of the insulator dielectric sheet, respectively, indicating that the mode B2 is the first-order response of the left side of the suggested resonator. Because the |E| field of the frequency point B3 in Fig. 4(c) and the corresponding |Hy| field of Fig. 4(f) are strongly focused on both edges of the right side of the resonator and the right side of the insulator dielectric sheet, respectively, the mode B3 can be attributed to the first-order response of the right side of the suggested resonator. Furthermore, the frequency point B4 should be due to the third-order response of the entire resonator because its corresponding |Hy| field in Fig. 4(h) has three assembling regions (and its |E| field in Fig. 4(d) is chiefly confined at both edges of the left and right sides of the resonator (i.e., the entire resonator)).30–32 Although the presence of the elongated slot in the rectangular-shaped plate can suppress the initial first-order response of the plate resonator (of course its third-order response mode is retained), three new resonance modes can be introduced. Consequently, the superposed effect of the three newly generated modes (B1, B2, and B3) and the slight frequency shift of the third-order response (B4) lead to the broadband absorption. The simple single-sized resonator with a large absorption bandwidth (or RRB) can show many advantages over previous broadband PMAs obtained using methods A and B.
Based on the above analyses, one can draw the conclusion that the presence of the elongated slot in the rectangular-shaped plate presents the ability to yield the frequency points B1, B2, and B3. Therefore, the size changes of the elongated slot in the rectangular-shaped plate will inevitably affect the resonance performance, in particular the first three frequency points of the broadband PMA. For example, the lengths of the left side and right side of the resonator are both decreased with the increase of the slot length w because the entire resonator length L is fixed. The length decreases of the left side and right side of the resonator can lead to the frequency increases of the frequency points B1, B2, and B3 because of the inversely proportional relationship between the length and the resonance frequency.
As shown in Fig. 5(a), we clearly observed that the frequencies of the first three frequency points gradually increase with the increase of the slot length w, whereas the frequency shift of the B4 is neglected. The deviation value (d) of the elongated slot in the rectangular-shaped plate also influences the broadband absorption performance of the suggested resonator. As given in Fig. 5(b), the frequencies of the frequency points B1, B2 and B3 are highly controlled by the deviation value (d) because its change can simultaneously tune the sizes of the left side and right side of the resonator. Different from the slot parameter change of the length w and deviation d, the variation of the slot width g in Fig. 5(c) has only a slight effect on the frequency points of B1, B3, and B4 because the change in g does not affect the sizes of the left side and right side of the resonator. Certainly, if one can vary the entire length L of the resonator and keep the sizes of the elongated slot unchanged, the frequencies of the four frequency points (B1, B2, B3, and B4) should be significantly affected by the length L, as revealed in Fig. 5(d).
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