Neural quantum states plus minimum principles compute elastic and inelastic neutron-deuteron scattering observables with conservative uncertainties, without time evolution.
Title resolution pending
6 Pith papers cite this work. Polarity classification is still indexing.
6
Pith papers citing it
representative citing papers
The causal bootstrap computes rigorous bounds on smeared spectral functions from non-perturbative Euclidean data by optimizing over the convex set of compatible positive spectral densities and reducing dual problems to semidefinite programs for certain kernels.
A bootstrap SDP with a dual 'inequalities of motion' formulation rigorously bounds Euclidean two-point correlators and extracts the low-lying adjoint spectrum of one-matrix quantum mechanics.
Bootstrap method in quantum mechanics has an ambiguity problem for mixed potential and operator types, with three proposed resolutions.
Develops stable minimum principles for scattering states with proven bounded errors from true states, enabling rigorous bounds on scattering amplitudes for momentum-dependent, Coulomb, and bound-state scattering.
Quantum harmonic oscillator solutions are obtained in complex and quaternionic settings within real Hilbert space, showing suitability for non-stationary processes.
citing papers explorer
-
Light nuclear scattering from neural quantum states
Neural quantum states plus minimum principles compute elastic and inelastic neutron-deuteron scattering observables with conservative uncertainties, without time evolution.
-
The Causal Bootstrap: Bounding Smeared Spectral Functions from Non-Perturbative Euclidean Data
The causal bootstrap computes rigorous bounds on smeared spectral functions from non-perturbative Euclidean data by optimizing over the convex set of compatible positive spectral densities and reducing dual problems to semidefinite programs for certain kernels.
-
Bootstrapping Euclidean Two-point Correlators
A bootstrap SDP with a dual 'inequalities of motion' formulation rigorously bounds Euclidean two-point correlators and extracts the low-lying adjoint spectrum of one-matrix quantum mechanics.
-
Ambiguity problem of the Bootstrap Method in Quantum Mechanics
Bootstrap method in quantum mechanics has an ambiguity problem for mixed potential and operator types, with three proposed resolutions.
-
Stable minimum principles for scattering states
Develops stable minimum principles for scattering states with proven bounded errors from true states, enabling rigorous bounds on scattering amplitudes for momentum-dependent, Coulomb, and bound-state scattering.
-
The quantum harmonic oscillator and the real Hilbert space
Quantum harmonic oscillator solutions are obtained in complex and quaternionic settings within real Hilbert space, showing suitability for non-stationary processes.