QMetro++ -- Python optimization package for large scale quantum metrology with customized strategy structures
arXiv:2506.16524 · doi:10.22331/q-2026-01-29-1991
Abstract
QMetro++ is a Python package that provides a set of tools for identifying optimal estimation protocols that maximize quantum Fisher information (QFI). Optimization can be performed for arbitrary configurations of input states, parameter-encoding channels, noise correlations, control operations, and measurements. The use of tensor networks and an iterative see-saw algorithm allows for an efficient optimization even in the regime of a large number of channel uses (). Additionally, the package includes implementations of the recently developed methods for computing fundamental upper bounds on QFI, which serve as benchmarks for assessing the optimality of numerical optimization results. All functionalities are wrapped up in a user-friendly interface which enables the definition of strategies at various levels of detail.
Package repository can be accessed at https://github.com/pdulian/qmetro
References in corpus (35)
- The density-matrix renormalization group in the age of matrix product states
- Quantum metrology
- Quantum metrology with nonclassical states of atomic ensembles
- General framework for estimating the ultimate precision limit in noisy quantum-enhanced metrology
- Quantum metrology from a quantum information science perspective
- The elusive Heisenberg limit in quantum enhanced metrology
- Theoretical framework for quantum networks
- Quantum limits in optical interferometry
- Squeezed states of light and their applications in laser interferometers
- Hand-waving and Interpretive Dance: An Introductory Course on Tensor Networks
- Using entanglement against noise in quantum metrology
- Entanglement-Enhanced Optical Atomic Clock
- Achieving the Heisenberg limit in quantum metrology using quantum error correction
- Multi-parameter estimation beyond Quantum Fisher Information
- Efficient tools for quantum metrology with uncorrelated noise
- Adaptive quantum metrology under general Markovian noise
- Bayesian quantum frequency estimation in presence of collective dephasing
- Comparison between the Cramer-Rao and the mini-max approaches in quantum channel estimation
- Quantum states with a positive partial transpose are useful for metrology
- Quantum metrology for non-Markovian processes
- Asymptotic theory of quantum channel estimation
- Beyond quantum Fisher information: optimal phase estimation with arbitrary a priori knowledge
- QuanEstimation: An open-source toolkit for quantum parameter estimation
- Probe incompatibility in multiparameter noisy quantum metrology
- Optimal Strategies of Quantum Metrology with a Strict Hierarchy
- Using adaptiveness and causal superpositions against noise in quantum metrology
- Tensor-Network Approach for Quantum Metrology in Many-Body Quantum Systems
- Quantum-enhanced magnetometry at optimal number density
- Quantum metrology using quantum combs and tensor network formalism
- Quantum metrology in the finite-sample regime
- Finding the optimal probe state for multiparameter quantum metrology using conic programming
- TNQMetro: Tensor-network based package for efficient quantum metrology computations
- Universal bounds for quantum metrology in the presence of correlated noise
- Iterative optimization in quantum metrology and entanglement theory using semidefinite programming
- Efficient tensor networks for control-enhanced quantum metrology