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首页> 外文期刊>Angewandte Chemie >A Millimeter-Wave Absorber Based on Gallium-Substituted epsilon-Iron Oxide Nanomagnets
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A Millimeter-Wave Absorber Based on Gallium-Substituted epsilon-Iron Oxide Nanomagnets

机译:基于镓取代的ε-氧化铁纳米磁体的毫米波吸收体

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摘要

Electromagnetic (EM) waves in the millimeter wave range (30-300 GHz) are beginning to be used in electronic devices for high-speed wireless communication such as in local-area networks and radars for the distance between cars. Particularly, millimeter waves at frequencies of 35,94, and 140 GHz have high transparency in the air (the so-called window of the air) and are useful for wireless communication. The development of complementary metal oxide semiconductor devices has also accelerated the use of EM waves in these bands. However, currently materials that effectively restrain electromagnetic interference (EMI) in the region of millimeter waves almost do not exist. Thus, finding a suitable material has received much attention. Insulating magnetic materials absorb EM waves owing to ferromagnetic resonance. Particularly, a magnetic material with a large coercive field (H_c) is expected to show a high-frequency resonance. In recent years, a single phase of epsilon-Fe2O3 nanomagnet has been isolated. This nanomagnet has an extremely large H_c value of 20 kOe at room temperature. Herein, we report a new EM absorber composed of epsilon-Ga_xFe_(2-x)O3 (0.10 <= x <= 0.67) nanomagnets, which shows a ferromagnetic resonance in the region of 35-147 GHz. In addition, the possibility that the ferromagnetic resonance can achieve a frequency of about 190 GHz at x->0 is also suggested.
机译:毫米波范围(30-300 GHz)中的电磁波(EM)开始用于高速无线通信的电子设备中,例如局域网和汽车之间距离的雷达中。特别是,频率为35,94和140 GHz的毫米波在空气中具有高透明度(所谓的空气窗口),可用于无线通信。互补金属氧化物半导体器件的发展也加速了这些波段中EM波的使用。但是,目前几乎不存在有效地抑制毫米波范围内的电磁干扰(EMI)的材料。因此,寻找合适的材料受到了广泛的关注。绝缘磁性材料由于铁磁共振而吸收电磁波。特别地,期望具有大的矫顽场(H_c)的磁性材料表现出高频共振。近年来,已经分离出单相的ε-Fe2 O 3纳米磁体。这种纳米磁铁在室温下的H_c值非常大,为20 kOe。在这里,我们报告了一种新型的由ε-Ga_xFe_(2-x)O3(0.10 <= x <= 0.67)纳米磁体组成的EM吸收体,该吸收体在35-147 GHz范围内显示出铁磁共振。此外,还提出了铁磁共振可以在x-> 0时达到约190 GHz频率的可能性。

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