Equilibrium Partition Function of Non-Relativistic CFTs in Harmonic Trap

This paper investigates the equilibrium partition function of non-relativistic conformal field theories in harmonic traps, revealing that the logarithm of the partition function exhibits universal simple poles in the difference between the squared trapping frequency and squared angular velocities, with residues determined by the equation of state in the hydrodynamic regime and by specific thermodynamic variables in the large-angular-momentum limit.

Eunwoo LeeWed, 11 Ma⚛️ hep-th

Quasinormal modes and greybody factors of magnetically charged de Sitter black holes probed by massless external fields in Einstein Euler Heisenberg gravity

This paper investigates the perturbation dynamics of massless scalar and electromagnetic fields on magnetically charged de Sitter black holes in Einstein-Euler-Heisenberg gravity by calculating quasinormal frequencies and greybody factors to analyze the effects of magnetic charge, cosmological constant, coupling parameter, and multipole number using the asymptotic iteration, WKB, and Bernstein spectral methods.

Ming Zhang, Guo-Xin Chen, Lei Zhang, Sheng-Yuan Li, Xufen Zhang, De-Cheng ZouWed, 11 Ma⚛️ gr-qc

Dynamics and interaction of solitons in the BPS limit and their internal modes

This thesis investigates the dynamics and interactions of solitons (kinks, oscillons, vortices, and sphalerons) in one- and two-dimensional models by employing effective collective coordinate models to introduce radiation modes, generalize moduli space metrics with vibrational degrees of freedom, identify semi-BPS sphalerons, and propose a dynamic stabilization mechanism driven by internal modes.

S. Navarro-ObregónWed, 11 Ma🌀 nlin

Scheme dependence and instability of double-trace deformations for gauge fields in AdS5_5

This paper demonstrates that introducing dynamical gauge fields in the boundary theory via double-trace deformations of bulk gauge fields in asymptotically AdS5_5 spacetime leads to tachyon and ghost instabilities caused by logarithmic boundary behavior and scheme-dependent ambiguities, a finding confirmed through both analytical and numerical analyses of various holographic models.

Shuta Ishigaki, Masataka MatsumotoWed, 11 Ma⚛️ hep-th

Photon spheres and bulk probes in AdS3\text{AdS}_3/CFT2\text{CFT}_2: the quantum BTZ black hole

This paper provides an exhaustive analysis of boundary-anchored geodesics in the three-dimensional quantum BTZ black hole and its charged counterpart, establishing conditions for their existence and investigating the relationship between photon rings and the reality of timelike entanglement entropy in the context of the AdS3_3/CFT2_2 correspondence.

Oscar Lasso Andino, Axel León-Arteaga, Guillermo Ramírez-UlloaWed, 11 Ma⚛️ hep-th

Extreme mass ratio head-on collisions of black holes in Einstein-scalar-Gauss-Bonnet theory

This paper extends ray-tracing techniques to analyze head-on collisions of non-spinning hairy black holes in Einstein-scalar-Gauss-Bonnet gravity, finding that while most coupling functions prolong the merger duration compared to general relativity, an exponential coupling can shorten it, with both merger duration and area increment generally tracking the behavior of the small black hole's photon ring.

Antonia M. Frassino, David C. Lopes, Jorge V. RochaWed, 11 Ma⚛️ gr-qc

A conjecture on the lower bound of the length-scale critical exponent ν\nu at continuous phase transitions

This paper conjectures a lower bound for the critical exponent ν\nu in continuous phase transitions described by Landau-Ginzburg-Wilson Φ4\Phi^4 theories, proposing the inequality ν(2η)1\nu \ge (2-\eta)^{-1} (which implies ν1/2\nu \ge 1/2 for unitary theories) based on the condition Δε2Δφ\Delta_\varepsilon \ge 2 \Delta_\varphi, a hypothesis supported by arguments from lattice models, ϵ\epsilon-expansions, and exact two-dimensional conformal field theory results.

Andrea Pelissetto, Ettore VicariWed, 11 Ma⚛️ hep-lat

Crystal Melting, Triality and Partition Functions for Toric Calabi-Yau Fourfolds

This paper extends the study of crystal melting models for toric Calabi-Yau 4-folds by developing an algorithm to construct crystals from periodic quivers, analyzing their behavior and partition functions under triality cascades, and introducing stable variables that reveal stabilization patterns to guide the search for generalized cluster algebras in 2d (0,2) quiver theories.

Mario Carcamo, Sebastián FrancoWed, 11 Ma⚛️ hep-th