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quant-ph2026

On continuum and resonant spectra from exact WKB analysis

Okuto Morikawa, Shoya Ogawa

Resonance phenomena are central to many quantum systems, where resonant states are typically characterized by pole singularities of the S-matrix. In this work, we employ the comple…

quant-ph2026

Geometric phase from encircling an exceptional point of a quantum resonance in the complex-scaling method

Okuto Morikawa, Shoya Ogawa, Soma Onoda

Non-Hermitian operators are now routinely used to describe few-mode systems such as optical resonators and superconducting qubits, and exceptional points (EPs) are defective spectr…

quant-ph20262 cited

Exact WKB method for radial Schrödinger equation

Okuto Morikawa, Shoya Ogawa

We revisit exact WKB quantization for radial Schrödinger problems from the modern resurgence perspective, with emphasis on how ``physically meaningful'' quantization paths should…

quant-ph2026

Quantum geometric tensor determines the pure-state i.i.d. conversion rate in the resource theory of asymmetry for any compact Lie group

Koji Yamaguchi, Yosuke Mitsuhashi, Tomohiro Shitara +1

Quantifying physical concepts in terms of the ultimate performance of a given task has been central to theoretical progress, as illustrated by thermodynamic entropy and entanglemen…

quant-ph20261 cited

Theoretical Study of the Squeezed-Light-Enhanced Sensitivity to Gravity-Induced Entanglement via Finite-Time Analysis

Kosei Hatakeyama, Daisuke Miki, Kazuhiro Yamamoto

We investigate the advantage of using squeezed input light for generating gravity-induced entanglement (GIE) through Fourier-domain analysis. Based on the findings of Ref.~\cite{Mi…

quant-ph2026

Spectrum-generating algebra and intertwiners of the resonant Pais-Uhlenbeck oscillator

Andreas Fring, Ian Marquette, Takano Taira

We study the quantum Pais-Uhlenbeck oscillator at the resonant (equal-frequency) point, where the dynamics becomes non-diagonalisable and the conventional Fock-space construction c…