Statistical physics articles from across Nature Portfolio

Statistical physics is a branch of physics that uses probability theory and statistics to solve physical problems that usually involve systems composed of a large number of units. Its main purpose is to study the properties of a system from the statistical behaviour of its components.

Latest Research and Reviews

  • Quantum chaos is a useful framework for quantum many-body systems, but it has been mostly applied to isolated systems. Here the authors study the interplay of chaos and dissipation in open quantum circuits, showing that chaos is robust against weak dissipation but can also assist and anomalously enhance relaxation.

    • Takato Yoshimura
    • Lucas Sá
    ResearchOpen Access Nature Communications
    Volume: 15, P: 9808
  • Fluctuation dynamics of an observable offers a primary signal for understanding non-equilibrium statistical mechanics. Here, the author derives a principle that the speed of an observable’s fluctuation is upper bounded by the fluctuation of an observable describing velocity, which is valid for various non-equilibrium systems from quantum many-body systems to nonlinear population dynamics.

    • Ryusuke Hamazaki
    ResearchOpen Access Communications Physics
    Volume: 7, P: 361
  • Understanding the training dynamics of quantum neural networks is a fundamental task in quantum information science. Here, the authors show how these follow generalized Lotka-Volterra equations, revealing a transition between frozen-kernel, critical point and frozen-error dynamics. Theoretical findings, validated on IBM devices, provide insight to cost function design.

    • Bingzhi Zhang
    • Junyu Liu
    • Quntao Zhuang
    ResearchOpen Access Nature Communications
    Volume: 15, P: 9354
  • Exact analytic calculation shows that optimal control protocols for passive molecular systems often involve rapid variations and discontinuities. However, similar analytic baselines are not generally available for active-matter systems, because it is more difficult to treat active systems exactly. Here, the authors use machine learning to derive efficient control protocols for active-matter systems, and find that they are characterized by sharp features similar to those seen in passive systems.

    • Corneel Casert
    • Stephen Whitelam
    ResearchOpen Access Nature Communications
    Volume: 15, P: 9128

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