非线性对耦合磁子晶体布拉格共振的影响

Nikita Lobanov, O. Matveev, Maria Morozova
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摘要

研究目的本文旨在研究非线性对表面具有周期性凹槽系统的垂直耦合磁子晶体中布拉格共振的形成机制和特征的影响。本文构建了一个波模型,得到了这种结构中表面磁静电波的非线性色散关系,并对输入信号功率增加时每个布拉格共振的特性进行了数值研究。方法。我们采用了理论方法来研究各类铁磁层结构中的自旋波激发。特别是使用了以下理论模型:耦合波方法、长波近似。结果本文介绍了磁非线性对夹层结构中布拉格共振影响的理论研究结果,该结构基于磁子晶体,表面有周期性凹槽,中间有介质层隔开。研究揭示了在介质非线性作用下布拉格共振频率带隙的形成机制。研究表明,随着输入功率的增加,带隙之间的频率间隔会减小。随着磁子晶体磁化差的增大,非线性收敛的效果更加明显。结论通过静态耦合参数、周期性和层磁化以及动态输入信号功率控制频率选择性,所发现的特征扩展了基于磁子晶体的夹层结构在频率选择性信号处理方面的能力。
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Influence of nonlinearity on the Bragg resonances in coupled magnon crystals
Purpose. The purpose of this paper is to investigate the effect of nonlinearity on formation mechanism and characteristics of Bragg resonances in vertically coupled magnon crystals with periodic groove system on the surface. In this paper a wave model is constructed, a nonlinear dispersion relation for surface magnetostatic waves in such a structure is obtained and the characteristics of each of the Bragg resonances are numerically studied with increasing input signal power. Methods. Theoretical methods of investigation of spin-wave excitations in a wide class of structures with ferromagnetic layers have been used. In particular, the following theoretical models have been used: coupled wave method, long-wave approximation. Results. This paper presents the results of a theoretical investigation of the effect of magnetic nonlinearity on Bragg resonances in a sandwich structure based on magnon crystals with periodic grooves on the surface separated by a dielectric layer. A mechanism for the formation of band gaps at the Bragg resonance frequencies in the presence of media nonlinearity has been revealed. It is shown that with increasing input power the frequency interval between the band gaps decreases. With increasing magnetization difference of magnon crystals, the effect of nonlinear convergence is more pronounced. Conclusion. The identified features extend the capabilities of sandwich structures based on magnon crystals for frequency selective signal processing by controlling the frequency selectivity, both via static coupling parameters, periodicity and layer magnetisation, and dynamically via the input signal power.
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