Turnitin
降AI改写
早检测系统
早降重系统
Turnitin-UK版
万方检测-期刊版
维普编辑部版
Grammarly检测
Paperpass检测
checkpass检测
PaperYY检测
Scaling laws for the energy transfer in space plasma turbulence
One characteristic trait of space plasmas is the multi-scale dynamics resulting from non-
linear transfers and conversions of various forms of energy. Routinely evidenced in a range …
linear transfers and conversions of various forms of energy. Routinely evidenced in a range …
Multifractal finite-size scaling and universality at the Anderson transition
We describe a new multifractal finite-size scaling (MFSS) procedure and its application to
the Anderson localization-delocalization transition. MFSS permits the simultaneous …
the Anderson localization-delocalization transition. MFSS permits the simultaneous …
Critical parameters from a generalized multifractal analysis at the Anderson transition
We propose a generalization of multifractal analysis that is applicable to the critical regime of
the Anderson localization-delocalization transition. The approach reveals that the behavior …
the Anderson localization-delocalization transition. The approach reveals that the behavior …
Critical properties of the Anderson localization transition and the high-dimensional limit
In this paper we present a thorough study of transport, spectral, and wave-function
properties at the Anderson localization critical point in spatial dimensions d= 3, 4, 5, 6. Our …
properties at the Anderson localization critical point in spatial dimensions d= 3, 4, 5, 6. Our …
Critical states and anomalous mobility edges in two-dimensional diagonal quasicrystals
CW Duncan - Physical Review B, 2024 - APS
We study the single-particle properties of two-dimensional quasicrystals where the
underlying geometry of the tight-binding lattice is crystalline but the on-site potential is …
underlying geometry of the tight-binding lattice is crystalline but the on-site potential is …
Machine learning wave functions to identify fractal phases
We demonstrate that an image recognition algorithm based on a convolutional neural
network provides a powerful procedure to differentiate between ergodic, nonergodic …
network provides a powerful procedure to differentiate between ergodic, nonergodic …
Conformal invariance and multifractality at anderson transitions in arbitrary dimensions
J Padayasi, I Gruzberg - Physical Review Letters, 2023 - APS
Multifractals arise in various systems across nature whose scaling behavior is characterized
by a continuous spectrum of multifractal exponents Δ q. In the context of Anderson …
by a continuous spectrum of multifractal exponents Δ q. In the context of Anderson …
Multifractal Analysis with the Probability Density Function<? format?> at the Three-Dimensional Anderson Transition
The probability density function (PDF) for critical wave function amplitudes is studied in the
three-dimensional Anderson model. We present a formal expression between the PDF and …
three-dimensional Anderson model. We present a formal expression between the PDF and …
Large deviations of the Lyapunov exponent in 2D matrix Langevin dynamics with applications to one-dimensional Anderson localization models
C Monthus - Journal of Statistical Mechanics: Theory and …, 2021 - iopscience.iop.org
For the 2D matrix Langevin dynamics that correspond to the continuous-time limit of the
products of some 2× 2 random matrices, the finite-time Lyapunov exponent can be written as …
products of some 2× 2 random matrices, the finite-time Lyapunov exponent can be written as …
Quantum multifractality as a probe of phase space in the Dicke model
We study the multifractal behavior of coherent states projected in the energy eigenbasis of
the spin-boson Dicke Hamiltonian, a paradigmatic model describing the collective …
the spin-boson Dicke Hamiltonian, a paradigmatic model describing the collective …