538 papers
This paper establishes a direct relationship between the non-stabilizing power of generic quantum circuits and their constituent non-Clifford gates, demonstrating how random Clifford operations drive the thermalization of non-stabilizerness to its Haar-averaged value and elucidating its critical role in the emergence of quantum chaos.
This paper proposes a microscopic explanation for the statistical entropy of general observed 4D black holes by compactifying 5D Einstein gravity with a positive cosmological constant, successfully deriving the Bekenstein-Hawking area term along with novel, physically significant sub-leading exponential corrections independent of specific black hole symmetries or supersymmetry.
This paper proves and generalizes Z.-W. Sun's conjectures on infinite series involving harmonic numbers and binomial coefficients by evaluating them in closed form through their interpretation as automorphic objects on the moduli spaces of Legendre curves with genera 1, 2, 3, and 5.
This paper extends the analysis of critical Fermi surface deformations at an Ising-nematic quantum critical point by employing quantum Boltzmann equations that include collision effects, revealing that while bosonic dynamics do not alter the solutions, the system supports a robust zero-sound mode and an infinite family of discrete higher-order harmonic modes alongside a continuous particle-hole band.
This paper investigates how rotation influences the anisotropic shear viscosity and electrical conductivity of strongly interacting matter by employing kinetic theory within Hadron Resonance Gas and Nambu-Jona-Lasinio models, revealing that rotation suppresses chiral condensates, generates a sizable Hall-like conductivity, and reduces transport coefficients relative to isotropic cases.
By calculating the Renormalization Group flow of CPT-violating interactions under quantum metric fluctuations, the authors demonstrate that CPT symmetry cannot be an emergent low-energy phenomenon, thereby ruling out quantum gravity approaches that allow for its fundamental breaking.
This paper presents the first explicit construction of four-derivative gravitational corrections in non-relativistic heterotic supergravity by extending the Bergshoeff-de Roo identification, revealing a gravitational Green-Schwarz mechanism that establishes a systematic framework for incorporating higher-curvature dynamics into these backgrounds.
This paper establishes a semiclassical framework demonstrating that stress-tensor deformations of quantum field theories are equivalent to gravitational actions evaluated at metric saddles, thereby creating a bidirectional link between field theory flows and classical gravity that is explicitly verified through the emergence of an induced Newton constant in a deformed free scalar theory.
This paper establishes a holographic correspondence between M2-brane partition functions and equivariant volumes of toric Calabi-Yau manifolds, rigorously testing the conjecture by deriving a universal Airy function representation for squashed partition functions that incorporates finite corrections and higher-derivative supergravity effects, while demonstrating agreement with localization results across various models including ABJM theory and its generalizations.
This paper maps the phase diagram of supersymmetric ground states in supergravity, revealing that while pure BPS black holes dominate the superconformal index when R-charges are comparable, two-component configurations consisting of a black hole core and a charge-carrying gas take over when R-charge differences exceed a critical threshold, a transition reflected in the instability of the Euclidean gravitational path integral.
This paper extends the AdS lightcone formalism to de Sitter space by utilizing broader lightcone frames to establish the causality of massless higher-spin interactions, thereby enabling the first computation of static-patch scattering amplitudes in de Sitter space.
This paper investigates a general class of singularity-free, geodesically complete spacetime metrics that mimic black holes without event horizons, analyzing their scalar perturbations, quasinormal modes, and potential observational signatures such as shadows and echo effects, with a specific focus on metrics lacking symmetry.
This paper establishes a unified framework linking the functional renormalization group and dual holography by reformulating the RG flow of a probability distribution via a Fokker-Planck equation into a path integral representation, which yields a Hamilton-Jacobi equation for an effective action that explicitly incorporates RG -functions into the bulk dynamics.
This paper demonstrates that while Yangian symmetry is classically realized in four-dimensional fishnet models under specific conditions, it generally fails to extend to generic quantum correlation functions in the bi-scalar model, suggesting that a non-zero dual Coxeter number acts as a fundamental obstacle to quantum Yangian symmetry and complete integrability in planar QFT.
This paper investigates the formation of primordial black holes in ultra-slow-roll inflation scenarios with a sharp transition, revealing through numerical simulations that while both vacuum bubble and adiabatic perturbation channels contribute, the latter dominates the mass function by a factor of $10100$ and is primarily driven by mean profiles.
This paper investigates the five-dimensional Wu manifold , demonstrating that while it lacks standard spin and spin structures, it admits a spin structure which allows for the construction of explicit scalar and charged spinor harmonics by coupling fermions to an Yang-Mills field with half-integer isospin.
This paper investigates the 2-loop correction to the Green-Schwarz string partition function near an AdS minimal surface to reproduce the subleading term in the strong coupling expansion of the $1/2{\cal N}=4$ SYM, finding that a UV logarithmic divergence necessitates a specific subtraction prescription to match the gauge theory result and thereby refine the testing of AdS/CFT duality at strong coupling.
This paper investigates the Carrollian limit of a complex vector field theory via deformed light-cone null reduction, demonstrating how the resulting decoupled scalar fields and constrained energy-momentum tensor yield the Carrollian conformal algebra, facilitate a celestial holographic derivation of Weinberg's Soft Photon Theorem, and reveal specific mechanisms of holographic breakdown in the non-interacting limit.
This paper demonstrates that string theory on the BTZ geometry admits states with dispersion relations identical to classical solutions in , related by a specific map that connects particles to BTZ horizon-falling particles, thereby identifying these states as local quenches in the dual thermal CFT.
This paper constructs new accelerating vacuum solutions in General Relativity by applying Harrison and Inversion symmetries to electrovacuum configurations, demonstrating how external electromagnetic fields can be removed to leave non-trivial gravitational backreactions, including a new two-parameter extension of the Schwarzschild–Levi-Civita geometry and a stationary generalization.