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Many-body quantum chaos: Recent developments and applications to nuclei

机译:多体量子混沌:原子核的最新发展和应用

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In the last decade, there has been an increasing interest in the analysis of energy level spectra and wave functions of nuclei, particles, atoms and other quantum many-body systems by means of statistical methods and random matrix ensembles. The concept of quantum chaos plays a central role for understanding the universal properties of the energy spectrum of quantum systems. Since these properties concern the whole spectrum, statistical methods become an essential tool. Besides random matrix theory, new theoretical developments making use of information theory, time series analysis, and the merging of thermodynamics and the semiclassical approximation are emphasized. Applications of these methods to quantum systems, especially to atomic nuclei, are reviewed. We focus on recent developments like the study of "imperfect spectra" to estimate the degree of symmetry breaking or the fraction of missing levels, the existence of chaos remnants in nuclear masses, the onset of chaos in nuclei, and advances in the comprehension of the Hamiltonian structure in many-body systems. Finally, some applications of statistical spectroscopy methods generated by many-body chaos and two-body random matrix ensembles are described, with emphasis on Gamow-Teller strength sums and beta decay rates for stellar evolution and supernovae.
机译:在过去的十年中,人们越来越关注通过统计方法和随机矩阵集成来分析能级谱以及原子核,粒子,原子和其他量子多体系统的波函​​数。量子混沌的概念在理解量子系统能谱的普遍性质中起着核心作用。由于这些属性涉及整个频谱,因此统计方法成为必不可少的工具。除了随机矩阵理论以外,还强调了利用信息论,时间序列分析以及热力学和半经典近似的合并的新理论进展。综述了这些方法在量子系统中的应用,特别是在原子核中的应用。我们关注诸如“不完美光谱”研究之类的最新进展,以估计对称性破坏的程度或缺失水平的比例,核物质中混沌残留物的存在,原子核中混沌的发生以及对原子核的理解的进展。多体系统中的哈密顿结构。最后,描述了由多体混沌和两体随机矩阵集合生成的统计光谱方法的一些应用,重点是恒星演化和超新星的Gamow-Teller强度和和β衰减率。

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