Symmetry and conservation laws alone yield nonlinear fluctuating hydrodynamics equations whose sound and heat modes both flow to a KPZ fixed point with dynamical exponent 3/2, confirmed by simulations matching the Prahofer-Spohn function.
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Direct numerical simulations confirm that the Lutsko-Dufty theory for nonequilibrium long-range correlations holds quantitatively across viscous to shear-dominated regimes, and the one-loop Forster-Nelson-Stephen renormalization group prediction for anomalous transport remains accurate even in the強く
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Symmetry-based nonlinear fluctuating hydrodynamics in one dimension
Symmetry and conservation laws alone yield nonlinear fluctuating hydrodynamics equations whose sound and heat modes both flow to a KPZ fixed point with dynamical exponent 3/2, confirmed by simulations matching the Prahofer-Spohn function.
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Quantitative analysis of fluctuating hydrodynamics in uniform shear flow
Direct numerical simulations confirm that the Lutsko-Dufty theory for nonequilibrium long-range correlations holds quantitatively across viscous to shear-dominated regimes, and the one-loop Forster-Nelson-Stephen renormalization group prediction for anomalous transport remains accurate even in the強く