243 papers
This paper demonstrates that violations of random matrix theory predictions for local observables, specifically regarding quantum Fisher information dynamics and fluctuation-dissipation relations, can serve as effective witnesses for detecting ergodicity-breaking transitions in quantum many-body systems across integrability, many-body localization, and quantum many-body scars.
This paper investigates the thermodynamic limit of Bogoliubov's theory for a weakly interacting dilute Bose gas in infinite volume by utilizing heat kernel formulations and trace estimates to establish that while the limiting behavior cannot be strictly controlled by the area term, it can be approximated arbitrarily closely.
This paper reports the experimental simulation of a two-boson quantum piston on a programmable photonic quantum computer, demonstrating how bosonic interference reshapes non-equilibrium work statistics and validating thermodynamic fluctuation relations like the Jarzynski equality across various driving protocols.
This paper theoretically demonstrates that mass asymmetry between two interacting Brownian particles induces a net directional information flow from the heavier to the lighter particle, driven by the heavier particle's superior inertia and memory capacity, with the transfer magnitude scaling logarithmically with the mass ratio.
This paper establishes a kinetic field theory for beam-plasma collective oscillations in intermediate-energy charged-particle beams, deriving dispersion relations and critical density thresholds that are validated by a Prometheus beta-VAE analyzing particle-in-cell simulation data to confirm predicted signatures like density-tunable resonances and Friedel oscillations.
This paper demonstrates that weakly broken integrability in spin chains induces a symmetry-restoration Mpemba effect through two distinct mechanisms: an early-time crossing where hotter systems equilibrate faster due to larger phase space, and a late-time crossing where colder systems overtake them because they sustain superdiffusive spin hydrodynamics for a parametrically longer duration in non-integrable models.
This paper refutes the "all-or-nothing" expectation for local commuting charges in non-Hermitian bosonic chains by constructing explicit counterexamples with selective k-local charges, thereby demonstrating the limited universality of the Grabowski–Mathieu integrability test and providing a complete classification of such models.
This paper introduces topological heavy-tailed networks by constructing a tight-binding model for the Apollonian network with nontrivial gauge fields to reveal the "Apollonian butterfly" spectrum, demonstrating how spectral localizers characterize its topological features as being governed by lower-degree nodes and bridging topological physics with network science for wave control.
This paper uses Monte Carlo simulations to demonstrate that fixed-length bridge paths in three-dimensional Henyey-Greenstein random walks exhibit four significant deviations from classical Brownian-excursion theory—such as super-diffusive amplitude scaling and a Rayleigh midpoint distribution—due to the walk's evolution on a two-dimensional Markovian state space, raising the question of whether these anomalies represent a permanent universality-class shift or a slow crossover.
This paper demonstrates that Restricted Boltzmann Machines can effectively model large-scale neural activity from approximately 1,500 to 2,000 simultaneously recorded neurons, capturing complex higher-order statistics and revealing anatomically structured interaction networks that align with visual behavior and global dynamics.
This paper presents a mathematical model using replicator dynamics to demonstrate how social feedback mechanisms—specifically positive versus negative feedback—govern whether a society undergoes a discontinuous or continuous phase transition between widespread compliance and rule-breaking, thereby explaining the fragility of social order under weak institutions.
This paper resolves the apparent contradiction between Kubo linear response predictions of odd elastic moduli in Hamiltonian systems and energy conservation by demonstrating that the geometry of strain perturbations introduces contact term corrections that reconcile quantum linear response with classical elasticity theory.
This paper analyzes the classical Kitaev honeycomb model in a magnetic field, revealing a finite-field spin liquid regime characterized by short-range correlations, specific thermodynamic constraints, and a unique "perfect" compensation of weak site-dilution effects on magnetization.
This paper argues that the Wilson-Fisher fixed point at integer dimensions is not identical to the critical Ising model but rather contains it as a subsector, a conclusion supported by the analysis of negative operator multiplicities in the model and the incompatibility of a literal equality with emergent Virasoro symmetry in two dimensions.
By combining perturbative renormalization group analysis with large-scale matrix-product state simulations, this study demonstrates that quantum phase transitions in coupled Ising chains and SO()-symmetric spin systems are continuous for and but become first-order for , thereby refining conjectures about criticality in symmetry-protected topological phase transitions.
This paper proposes that finding a Hamiltonian path on a two-dimensional lattice that minimizes a specific geometric cost function yields an optimal site numbering for the Density Matrix Renormalization Group (DMRG) algorithm, thereby significantly improving its accuracy and convergence speed for various spin models.
This paper investigates a multilane asymmetric exclusion process with a multiply-degenerate umbilic point, demonstrating through effective mode-coupling theory and simulations that the system exhibits a robust dynamical exponent of and novel universality classes for its space-time fluctuations.
This paper bridges a gap in the literature by analyzing the dynamics of lattice random walks in linear (V-shaped) and quadratic (U-shaped) focal point potentials, revealing unique first-passage behaviors such as logarithmic growth of distinct sites visited, non-monotonic mean first-passage times dependent on bias strength, and the emergence of a motion-limited regime under resetting, which contrasts with continuous Brownian motion.
This paper reviews and compares various geometric frameworks for modeling dissipative evolution in multiscale non-equilibrium thermodynamics, ranging from classical irreversible thermodynamics and gradient dynamics to Rayleigh dissipation potentials, the dissipative d'Alembert framework, and Poisson bracket-based approaches.
This paper proposes and analyzes a machine-learning-optimized protocol that extracts work exceeding the conventional second law limits from a single active particle in a harmonic potential by measuring the relative sign of self-propulsion and confining forces to dynamically adjust the potential's stiffness.