Nanothermodynamics: There's Plenty of Room on the Inside

被引:0
|
作者
Chamberlin, Ralph V. [1 ]
Lindsay, Stuart M. [1 ,2 ]
机构
[1] Arizona State Univ, Dept Phys, Tempe, AZ 85287 USA
[2] Arizona State Univ, Sch Mol Sci, Tempe, AZ 85287 USA
关键词
nanothermodynamics; fluctuations; maximum entropy; 1/<italic>f</italic> noise; ferromagnets; liquid-glass transition; Ising model; MD simulations; Gibbs' paradox; arrow of time; MEAN-FIELD THEORY; CRITICAL-BEHAVIOR; GIBBS-PARADOX; SMALL SYSTEMS; LENGTH SCALE; DYNAMIC HETEROGENEITIES; SUPERCOOLED LIQUIDS; GLASS-TRANSITION; ISING-LIKE; 1-F NOISE;
D O I
10.3390/nano14221828
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
Nanothermodynamics provides the theoretical foundation for understanding stable distributions of statistically independent subsystems inside larger systems. In this review, it is emphasized that extending ideas from nanothermodynamics to simplistic models improves agreement with the measured properties of many materials. Examples include non-classical critical scaling near ferromagnetic transitions, thermal and dynamic behavior near liquid-glass transitions, and the 1/f-like noise in metal films and qubits. A key feature in several models is to allow separate time steps for distinct conservation laws: one type of step conserves energy and the other conserves momentum (e.g., dipole alignment). This "orthogonal dynamics" explains how the relaxation of a single parameter can exhibit multiple responses such as primary, secondary, and microscopic peaks in the dielectric loss of supercooled liquids, and the crossover in thermal fluctuations from Johnson-Nyquist (white) noise at high frequencies to 1/f-like noise at low frequencies. Nanothermodynamics also provides new insight into three basic questions. First, it gives a novel solution to Gibbs' paradox for the entropy of the semi-classical ideal gas. Second, it yields the stable equilibrium of Ising's original model for finite-sized chains of interacting binary degrees of freedom ("spins"). Third, it confronts Loschmidt's paradox for the arrow of time, showing that an intrinsically irreversible step is required for maximum entropy and the second law of thermodynamics, not only in the thermodynamic limit but also in systems as small as N=2 particles.
引用
收藏
页数:34
相关论文
共 50 条
  • [31] Plenty at room at the bottom
    Shadbolt, N
    IEEE INTELLIGENT SYSTEMS, 2004, 19 (03) : 2 - 3
  • [32] Plenty of room for improvement
    Rao, C. N. R.
    NATURE NANOTECHNOLOGY, 2014, 9 (07) : 564 - 564
  • [33] 'Plenty of room' revisited
    不详
    NATURE NANOTECHNOLOGY, 2009, 4 (12) : 781 - 781
  • [34] Plenty of room at the top
    不详
    PHYSICS WORLD, 2019, 32 (01) : 3 - 3
  • [35] Plenty of room in the air
    Venneri, SL
    Noor, AK
    MECHANICAL ENGINEERING, 2002, 124 (11) : 42 - 48
  • [36] Hydrogen peroxide room disinfection: there is no elephant in the room but there's plenty of evidence in the trunk
    Barbut, F.
    Yezli, S.
    Otter, J. A.
    JOURNAL OF HOSPITAL INFECTION, 2013, 83 (04) : 355 - 356
  • [37] INSIDE THE POET'S ROOM
    Watkins, Nancy
    GRADIVA, 2014, (45): : 74 - 80
  • [38] There's plenty of room in the middle: The unsung revolution of the renormalization group
    Goldenfeld, Nigel
    INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2024,
  • [39] There's Plenty of Room at the Bottom: Low Radiation as a Biological Extreme
    Wadsworth, Jennifer
    Cockell, Charles S.
    Murphy, Alexander StJ
    Nilima, Athoy
    Paling, Sean
    Meehan, Emma
    Toth, Christopher
    Scovell, Paul
    Cascorbi, Leander
    FRONTIERS IN ASTRONOMY AND SPACE SCIENCES, 2020, 7
  • [40] From "There's Plenty of Room at the Bottom" to Seeing What is Actually There
    Fitzpatrick, James A. J.
    Inouye, Yasushi
    Manley, Suliana
    Moerner, W. E.
    CHEMPHYSCHEM, 2014, 15 (04) : 547 - 549