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Statistical properties of the eigenfrequency distribution of three-dimensional microwave cavities

机译:三维微波腔本征频率分布的统计性质

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摘要

We measured the transmission spectra of asymmetrically shaped three-dimensional (3D) microwave cavities to determine resonant frequencies. We used the Balian-Bloch formula [R. Balian and C. Bloch, Ann. Phys. (N.Y.) 84, 559 (1974); 64, 271 (1971), Eq. (I.I)] for electromagnetic waves in a three-dimensional cavity with smooth walls to check that very few resonances were missed up to 14 GHz. After normalizing them with the local mean eigenmode spacing, we unfolded the resonance spectra and found that the distribution of electromagnetic eigenmodes of the irregular 3D microwave cavities displays a statistical behavior characteristic for classically chaotic quantum systems, viz., the Wigner distribution. We found that this result did not depend on the exact irregular shape of the 3D cavity, suggesting that it is universal.
机译:我们测量了不对称形状的三维(3D)微波腔的透射光谱,以确定共振频率。我们使用了Balian-Bloch公式[R.巴利安(Balian)和C.布洛赫(C. Bloch),安。物理(N.Y.)84,559(1974); 64,271(1971),等式。 (I.I)]在具有光滑壁的三维腔体中的电磁波,以检查在14 GHz以下几乎没有遗漏共振。用局部平均本征模间距对它们进行归一化后,我们展开了共振谱,发现不规则3D微波腔的电磁本征模的分布显示了经典混沌量子系统的统计行为特征,即Wigner分布。我们发现此结果并不取决于3D腔的确切不规则形状,表明它是通用的。

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