Transmission of waves through a pinned elastic medium

Tsuyoshi Yamamoto, L. Glazman, M. Houzet
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引用次数: 1

Abstract

We investigate the scattering of elastic waves off a disordered region described by a one-dimensional random-phase sine-Gordon model. The collective pinning results in an effective static disorder potential with universal and non-Gaussian correlations, acting on propagating waves. We find signatures of the correlations in the wave transmission in a wide frequency range, which covers both the weak and strong localization regimes. Our theory works for any elastic medium. One-dimensional Josephson junction arrays provide an example where our results can be applied to detect and study the insulating "Bose-glass" phase using the microwave impedance data.
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波通过固定弹性介质的传输
我们研究了弹性波在一维随机相位正弦戈登模型描述的无序区域的散射。集体钉住产生一个有效的静态无序势,具有普适和非高斯相关,作用于传播波。在较宽的频率范围内,我们发现了波传播中相关的特征,包括弱局域化和强局域化。我们的理论适用于任何弹性介质。一维约瑟夫森结阵列提供了一个例子,我们的结果可以应用于利用微波阻抗数据检测和研究绝缘“玻色-玻璃”相位。
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