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Non-Poissonian level spacing statistics of classically integrable quantum systems based on the Berry-Robnik approach

机译：经典可积的非poissonian水平间距统计基于Berry-Robnik方法的量子系统

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Makino, H.; Tasaki, S.;
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年度 2004
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1. Level spacing statistics of classically integrable systems: Investigation along the lines of the Berry-Robnik approach - art. no. 066205 [J] . Makino H., Tasaki S. Physical review, E. Statistical physics, plasmas, fluids, and related interdisciplinary topics . 2003,第6aPta2期

机译：经典可积系统的能级间距统计：沿着Berry-Robnik方法的研究-艺术。没有。 066205
2. Long-Range spectral statistics of systems with infinitely many components: Investigation of classically integrable systems based on the Berry-Robnik theory [J] . Hironori Makino, Shuichi Tasaki 物性研究 . 2005,第3期

机译：具有无限多个组件的系统的远程频谱统计：基于Berry-Robnik理论的经典可积系统的研究
3. E(K, L) level statistics of classically integrable quantum systems based on the Berry–Robnik approach [J] . Hironori Makino, Nariyuki Minami Prog. Theor. Exp. Phys. . 2014,第7期

机译：e（k，l）基于Berry-Robnik方法的经典可集量子系统的水平统计
4. On classical, fuzzy classical, quantum, and fuzzy quantum systems [C] . Rudolf Seising International Fuzzy Systems Association World Congress;European Society of Fuzzy Logic and Technology Conference . 2009

机译：在古典，模糊的经典，量子和模糊量子系统上
5. Statistics of quantum energy levels of integrable systems and a stochastic network model with applications to natural and social sciences. [D] . Ma, Tao. 2013

机译：可积系统的量子能级统计和一个随机网络模型，应用于自然科学和社会科学。
6. Integrating community-based verbal autopsy into civil registration and vital statistics (CRVS): system-level considerations [O] . Don de Savigny, Ian Riley, Daniel Chandramohan, 2017

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7. Level spacing statistics of classically integrable systems -Investigation along the line of the Berry-Robnik approach- [O] . Makino, H., Tasaki, S. 2004

机译：经典可积系统的水平间距统计 - 沿Berry-Robnik方法进行的调查 -

Non-Poissonian level spacing statistics of classically integrable quantum systems based on the Berry-Robnik approach

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