Toward selective quantum advantage in hadronic tomography:explicit cases from Compton form factors, GPDs, TMDs, and GTMDs
I. P. Fernando, D. Keller

TL;DR
This paper explores the potential for quantum computing to provide advantages in hadronic tomography by analyzing specific observables like GPDs and TMDs, focusing on algorithmic, computational, and inference benefits.
Contribution
It identifies explicit quantum targets in hadronic physics and connects quantum advantages to formal objects, proposing benchmarks for credible quantum advantage claims.
Findings
Quantum algorithms can improve extraction of certain hadronic observables.
Direct quantum evaluation of correlators becomes feasible for some distributions.
Quantum Deep Neural Networks enhance extraction performance in noisy, sparse data regimes.
Abstract
We recast the case for quantum advantage in hadronic physics as an observable-by-observable question rather than a blanket claim about Quantum Chromo-Dynamics (QCD). Focusing on hadronic tomography, we analyze why Compton form factors (CFF), generalized parton distributions (GPDs), Transverse Momentum-dependent Distributions (TMDs), and Generalized Transverse Momentum-dependent Distributions (GTMDs) are natural quantum targets: they are defined by light-front, off-forward, or real-time correlation functions whose extraction from Euclidean calculations or sparse experimental data is often an ill-posed inverse problem. We separate three notions of advantage -- algorithmic, computational, and representational -- and connect each to explicit formal objects. At the algorithmic level, Hamiltonian simulation, linear-response algorithms, and amplitude-estimation primitives motivate gains for…
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