Black bounce as a quantum correction from string T-duality: Thermodynamics, energy conditions, and observational imprints from EHT

Motivated by string T-duality, this paper constructs a nonsingular "black bounce" spacetime that interpolates between regular black holes and traversable wormholes, demonstrating its thermodynamic stability, phase transitions, and consistency with Event Horizon Telescope observations while identifying the specific energy conditions violated by the underlying effective fluid.

G. Alencar, T. M. Crispim, Diego Sáez-Chillón Gómez, Marcos V. de S. SilvaMon, 09 Ma⚛️ gr-qc

The continuum spectrum of nonrelativistic multi-frequency Proca stars

This paper presents a systematic study of the continuum spectrum of spherical multi-frequency Proca stars, demonstrating that they interpolate between discrete stationary states and that a subset of these configurations are linearly stable, with potential implications for determining particle spin in ultralight dark matter models.

Galo Diaz-Andrade, Alberto Diez-Tejedor, Jose Luis Medina-Garcia, Armando A. RoqueMon, 09 Ma🔭 astro-ph

Hamiltonian Lattice QED3_3 with One and Two Flavors of Wilson Fermions: Topological Structure and Response

This paper resolves the inability of staggered-fermion discretizations to support topological phases in (2+1)D Hamiltonian lattice QED3_3 by demonstrating that Wilson fermions naturally enable nontrivial topological regimes with nonzero Chern numbers, which are characterized through gauge-invariant diagnostics and exact diagonalization to provide a foundation for near-term quantum simulations.

Sriram Bharadwaj, Emil Rosanowski, Simran Singh, Alice di Tucci, Changnan Peng, Karl Jansen, Lena Funcke, Di LuoMon, 09 Ma⚛️ quant-ph

State-Selective Signatures of Quantum and Classical Gravitational Environments

This paper proposes a unified framework demonstrating that the structural difference in decoherence—specifically, the preservation of coherence within the lowest phonon-number manifold by a quantized graviton bath versus its inevitable destruction by a classical stochastic gravitational field—provides an operational criterion for distinguishing the quantum or classical nature of gravitational waves using mesoscopic optomechanical systems.

Partha Nandi, Sankarshan Sahu, Bibhas Ranjan Majhi, Francesco PetruccioneMon, 09 Ma⚛️ quant-ph

Exact one-loop QED actions in global (A)dS2\mathrm{(A)dS}_2

This paper derives exact one-loop QED effective actions for scalar and spinor fields in global (anti-)de Sitter spacetime under a uniform electric field by utilizing the in-out formalism and Bogoliubov coefficients, revealing a strong interplay between electric fields and spacetime curvature while recovering known limits in pure (A)dS and Minkowski spaces.

Chiang-Mei Chen, Sang Pyo Kim, Cristian Andres Rivera MedinaMon, 09 Ma⚛️ gr-qc

Two Higgs Doublet Model from Six Dimensional Gauge Theory

This paper proposes an improved Two Higgs Doublet Model derived from six-dimensional SU(4)SU(4) gauge theory compactified on an orbifold, where the inclusion of brane-localized gauge kinetic terms naturally enforces CP conservation and Z2Z_2 symmetry at tree level while allowing for the generation of soft symmetry-breaking masses and the Standard Model Higgs mass at the one-loop level.

Kento Akamatsu, Takuya Hirose, Nobuhito Maru, Akio NagoMon, 09 Ma⚛️ hep-ph

BPS and semi-BPS kink families in two-component scalar field theories with fourth-degree polynomial potentials

This paper systematically investigates kink solutions in two-component scalar field theories with quartic potentials using the Bogomolny formalism, demonstrating that generalized superpotentials yield new models featuring continuous families of composite kinks with nontrivial internal structures.

A. Alonso-Izquierdo, M. A. González León, A. González-Parra, J. Martín-VaqueroMon, 09 Ma🔢 math

OPE in a generally covariant form

This paper proposes a generally covariant formulation of the operator product expansion in D-dimensional Euclidean conformal field theories by organizing the series in powers of geodesic distance and utilizing tangent vectors for tensor contractions, explicitly demonstrating that universal curvature terms, such as those involving the Schouten tensor, arise in the expansion and are essential for conformal perturbation theory on curved spaces.

Anatoly KonechnyMon, 09 Ma⚛️ hep-th