A Mutual Information-based Metric for Temporal Expressivity and Trainability Estimation in Quantum Policy Gradient Pipelines

This paper proposes a mutual information-based metric called MI-TET to quantify temporal expressivity and trainability in quantum policy gradient pipelines, demonstrating that the mutual information between action distributions and discretized rewards provides an upper bound for gradient norms and enables a prescreening criterion for initialization-time gradient fragility.

Jaehun Jeong, Donghwa Ji, Kabgyun Jeong2026-03-10⚛️ quant-ph

Hybrid quantum-classical matrix-product state and Lanczos methods for electron-phonon systems with strong electronic correlations: Application to disordered systems coupled to Einstein phonons

This paper introduces and benchmarks two hybrid quantum-classical methods combining time-dependent Lanczos and matrix-product state approaches with the multi-trajectory Ehrenfest approximation to simulate electron-phonon systems, demonstrating that coupling strongly disordered interacting fermions to classical Einstein phonons induces delocalization and destabilizes many-body localization.

Heiko Georg Menzler, Suman Mondal, Fabian Heidrich-Meisner2026-03-10⚛️ quant-ph

A Concept of Two-Point Propagation Field of a Single Photon: A Way to Picometer X-ray Displacement Sensing and Nanometer Resolution 3D X-ray Micro-Tomography

This paper introduces the two-point propagation field (TPPF), a phase-sensitive quantity derived from single-photon detection probabilities that enables picometer-scale X-ray displacement sensing and deterministic, non-iterative 3D nanometer-resolution tomography by leveraging stable high-frequency sinusoidal structures and Fourier-Radon transformations.

Li Hua Yu2026-03-10⚛️ quant-ph

Wigner Cat Phases: A finely tunable system for exploring the transition to quantum chaos

This paper proposes a tunable quantum system combining a frozen qubit with a chaotic thermal bath that, under selective state observation, exhibits a novel "Wigner Cat Phase" characterized by bimodal "cat-ears" eigenstates and heavy-tailed level spacing statistics, representing a distinct non-thermal transition between quantum chaos and many-body localization that challenges standard integrability detection methods.

M. Süzen2026-03-10⚛️ quant-ph

Ermakov-Lewis Invariants in Stationary Bohm-Madelung Quantum Mechanics

This paper demonstrates that in stationary Bohm-Madelung quantum mechanics with a diagonal and separable Hamiltonian, the continuity constraint naturally induces an Ermakov-Pinney equation, revealing a hidden invariant structure that encodes the quantum potential as a geometric curvature contribution rather than a dynamical term, thereby providing exact stationary amplitudes and clarifying their ontological status as geometrically encoded structures.

Anand Aruna Kumar2026-03-10⚛️ quant-ph

Color Centers and Hyperbolic Phonon Polaritons in Hexagonal Boron Nitride: A New Platform for Quantum Optics

This paper establishes a cavity-QED framework connecting hexagonal boron nitride color centers with hyperbolic phonon polaritons, demonstrating how single quantum emitters can serve as on-chip sources to generate, control, and mediate long-range interactions of confined mid-infrared polaritons for advanced quantum optics applications.

Jie-Cheng Feng, Johannes Eberle, Sambuddha Chattopadhyay, Johannes Knörzer, Eugene Demler, Ataç \.Imamo\u{g}lu2026-03-10⚛️ quant-ph

Experimental demonstration of the absence of noise-induced barren plateaus using information content landscape analysis

This paper experimentally demonstrates on IBM quantum hardware that noise-induced barren plateaus do not necessarily occur, as gradient magnitudes saturate rather than decay exponentially due to T1T_1-dominated non-unital noise, challenging the assumption that noise universally hinders variational quantum algorithms.

Sebastian Schmitt, Linus Ekstrøm, Alberto Bottarelli, Xavier Bonet-Monroig2026-03-10⚛️ quant-ph

Klein--Gordon oscillator with linear--fractional deformed Casimirs in doubly special relativity

This paper investigates the Klein-Gordon oscillator within a doubly special relativity framework featuring linear-fractional deformed Casimirs, deriving exact spectra and eigensolutions for timelike, spacelike, and lightlike deformations while establishing a pseudo-Hermitian formulation and comparing the spectral shifts to the Magueijo-Smolin model.

Abdelmalek Boumali, Nosratollah Jafari2026-03-10⚛️ quant-ph