Litcius/Paper detail

Quantum complexity fluctuations from nuclear and hypernuclear forces

Caroline Robin, Martin J. Savage

2025Physical review. C10 citationsDOIOpen Access PDF

Abstract

Toward an improved understanding of the role of quantum information in nuclei and exotic matter, we examine the quantum magic (nonstabilizerness) in low-energy strong interaction processes. As stabilizer states can be prepared efficiently using classical computers, and include classes of entangled states, it is quantum magic and fluctuations in quantum magic, together with entanglement, that determine computational resource requirements. As a measure of fluctuations in quantum magic, and hence the severity of the exponentially scaling classical computing resource requirements, induced by scattering, the “magic power” of the <a:math xmlns:a="http://www.w3.org/1998/Math/MathML"> <a:mrow> <a:mi>S</a:mi> </a:mrow> </a:math> -matrix is introduced. This provides indirect experimental constraints on quantum resources required to model nuclei and dense matter using fault-tolerant quantum computers. Using experimentally determined scattering phase shifts and mixing parameters, the magic power in nucleon-nucleon and hyperon-nucleon scattering, along with the magic in the deuteron, are found to exhibit interesting and distinct features. The <b:math xmlns:b="http://www.w3.org/1998/Math/MathML"> <b:msup> <b:mi mathvariant="normal">Σ</b:mi> <b:mo>−</b:mo> </b:msup> </b:math> -baryon is identified as a potential candidate catalyst for enhanced spreading of magic and entanglement in dense matter, depending on in-medium decoherence.

Topics & Concepts

PhysicsQuantum entanglementQuantumMAGIC (telescope)Quantum mechanicsScalingQuantum informationQuantum discordQuantum computerStatistical physicsQuantum algorithmQuantum fluctuationMeasure (data warehouse)Quantum stateQuantum technologyQuantum processTheoretical physicsQuantum phasesScatteringOpen quantum systemQuantum error correctionQuantum Mechanics and ApplicationsQuantum many-body systemsQuantum chaos and dynamical systems