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Nuclear magnetic resonance spectroscopy (NMR spectroscopy)
Nuclear Magnetic Resonnace (NMR) spectroscopy is fundamentally a time-domain experiment: you perturb a spin system with a pulse, whatch the magnetization evolve under the spin Hamiltonian, and observe Fourier transform the resulting signal to extract the spectrum. This makes it a natural application of quantum simulation of dynamics rather than quantum algorithms aimed at ground-state preparation. On a quantum computer, the time evolution operator can, for example, be implemented via Trotterization, while the magnetization is read out as expectation values of spin operators at successive time steps. Classically, the same dynamics can be propagated using Neural Quantum States (NQS) in combination with Time-Dependent Variational Monte Carlo (TD-VMC). The Quantum Complex Exponential Least Squares (QCELS) is particularly attractive in this context because it naturally generates a time-series signal that NMR analysis already relies on, and can extract multiple spectral frequencies simultaneously with far fewer circuit evaluations than a full Trotterized simulation.
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