#HamiltonianLearning
Protocol using static single-qubit fields achieves Heisenberg-limited learning of geometrically local many-body Hamiltonians without requiring fast or trusted multi-qubit gates, with field strength independent of system size.

#QuantumControl #HamiltonianLearning #Research
Emergent Prethermal Symmetries for Scalable Hamiltonian Learning
arxiv.org
September 24, 2026 at 4:16 AM
I was intrigued about the problem of #HamiltonianLearning, and could not believe at first that it could be so difficult. It turned out that the true challenge lies in making the method robust to render in applicable in practical situations.
November 19, 2024 at 8:44 AM
Novel eigenphase engineering technique enables Heisenberg-limited learning of sparse k-local Hamiltonians with near-maximal step size—matching best known total evolution time while removing precision-dependent bottlenecks in quantum control.

#QuantumAlgorithms #QuantumControl #HamiltonianLearning
Eigenphase Engineering for Near-Optimal Hamiltonian Learning and Certification
arxiv.org
September 23, 2026 at 6:09 AM
Hamiltonian Learning via Inverse Physics-Informed Neural Networks
Jie Liu, Xin Wang
Paper
Details
#HamiltonianLearning #PhysicsInformedNNs #MachineLearningPhysics
June 29, 2025 at 9:03 AM
Efficient protocols now enable learning of Hamiltonian parameters in bosonic quantum systems with logarithmic sample complexity—using only heterodyne measurements, dramatically reducing observations needed.

#HamiltonianLearning #QuantumStates #QuantumInformation
Efficient Learning of Hamiltonian Structure in Positive-Temperature Bosonic Gaussian States
www.nature.com
September 17, 2026 at 5:53 PM
New algorithm learns unknown quantum Hamiltonians without quantum controls or ancillas, achieving optimal standard quantum limit scaling—crucial for practical in situ device characterization and calibration on near-term quantum platforms.

#QuantumAlgorithms #QuantumMetrology #HamiltonianLearning
Control-Free Hamiltonian Learning with Optimal Quantum-Limited Scaling
arxiv.org
June 19, 2026 at 10:51 AM
Hybrid Bayesian MCMC—combining reversible-jump MCMC & parallel tempering—recovers nuclear spin hyperfine couplings near semiconductor spin-defects using ~10x less data than prior methods, validated on experimental diamond NV-center measurements.

#HamiltonianLearning #QuantumSensing #News
Trans-dimensional Hamiltonian Model Selection and Parameter Estimation from Sparse, Noisy Data
iq.fp2.dev
April 13, 2026 at 4:41 AM