Continuous-variable graph states for quantum metrology
- URL: http://arxiv.org/abs/2010.10704v1
- Date: Wed, 21 Oct 2020 01:29:17 GMT
- Title: Continuous-variable graph states for quantum metrology
- Authors: Yunkai Wang and Kejie Fang
- Abstract summary: Graph states are a unique resource for quantum information processing, such as measurement-based quantum computation.
We identify the optimal graph states for the two sensing modalities and show that Heisenberg scaling of the accuracy for both phase and displacement sensing can be achieved with local homodyne measurements.
- Score: 0.0
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: Graph states are a unique resource for quantum information processing, such
as measurement-based quantum computation. Here, we theoretically investigate
using continuous-variable graph states for single-parameter quantum metrology,
including both phase and displacement sensing. We identified the optimal graph
states for the two sensing modalities and showed that Heisenberg scaling of the
accuracy for both phase and displacement sensing can be achieved with local
homodyne measurements.
Related papers
- Quantum metrology with a continuous-variable system [0.0]
We discuss precision limits and optimal strategies in quantum metrology and sensing with a single mode of quantum continuous variables.
We summarize some of the main experimental achievements and present emerging platforms for continuous-variable sensing.
arXiv Detail & Related papers (2024-11-06T18:57:07Z) - Entanglement of photonic modes from a continuously driven two-level system [34.50067763557076]
We experimentally generate entangled photonic modes by continuously exciting a quantum emitter, a superconducting qubit, with a coherent drive.
We show that entanglement is generated between modes extracted from the two sidebands of the resonance fluorescence spectrum.
Our approach can be utilized to distribute entanglement at a high rate in various physical platforms.
arXiv Detail & Related papers (2024-07-10T18:48:41Z) - Geometric measure of entanglement of quantum graph states prepared with
controlled phase shift operators [0.0]
We consider graph states generated by the action of controlled phase shift operators on a separable state of a multi-qubit system.
For two-qubit graph states, the geometric measure of entanglement is also quantified on IBM's simulator Qiskit Aer and quantum processor ibmq lima.
arXiv Detail & Related papers (2024-01-26T16:52:22Z) - Reliable confidence regions for quantum tomography using distribution moments [0.0]
We suggest a computationally efficient and reliable scheme for determining well-justified error bars for quantum tomography.
We benchmark our approach for a number of quantum tomography protocols using both simulation and demonstration with the use of a cloud-accessible quantum processor.
arXiv Detail & Related papers (2023-07-24T14:21:35Z) - Quantifying measurement-induced quantum-to-classical crossover using an
open-system entanglement measure [49.1574468325115]
We study the entanglement of a single particle under continuous measurements.
We find that the entanglement at intermediate time scales shows the same qualitative behavior as a function of the measurement strength.
arXiv Detail & Related papers (2023-04-06T09:45:11Z) - Measurement-induced entanglement and teleportation on a noisy quantum
processor [105.44548669906976]
We investigate measurement-induced quantum information phases on up to 70 superconducting qubits.
We use a duality mapping, to avoid mid-circuit measurement and access different manifestations of the underlying phases.
Our work demonstrates an approach to realize measurement-induced physics at scales that are at the limits of current NISQ processors.
arXiv Detail & Related papers (2023-03-08T18:41:53Z) - Quantum Computation of Phase Transition in Interacting Scalar Quantum
Field Theory [0.0]
It has been demonstrated that the critical point of the phase transition in scalar quantum field theory can be approximated via a Gaussian Effective Potential (GEP)
We perform quantum computations with various lattice sizes and obtain evidence of a transition from a symmetric to a symmetry-broken phase.
We implement the ten-site case on IBM quantum hardware using the Variational Quantum Eigensolver (VQE) algorithm to minimize the GEP.
arXiv Detail & Related papers (2023-03-04T14:11:37Z) - Scalable Spin Squeezing from Finite Temperature Easy-plane Magnetism [26.584014467399378]
We conjecture that any Hamiltonian exhibiting finite temperature, easy-plane ferromagnetism can be used to generate scalable spin squeezing.
Our results provide insights into the landscape of Hamiltonians that can be used to generate metrologically useful quantum states.
arXiv Detail & Related papers (2023-01-23T18:59:59Z) - Quantum metrology using time-frequency as quantum continuous variables:
Resources, sub shot-noise precision and phase space representation [0.0]
We study the role of the electromagnetic field's frequency in time precision measurements using single photons as a paradigmatic system.
We show that it is possible to observe a quadratic scaling using quantum mode correlations only and explicit the mathematical expression of states saturating the Heisenberg limit.
arXiv Detail & Related papers (2022-10-11T15:02:33Z) - Determining ground-state phase diagrams on quantum computers via a
generalized application of adiabatic state preparation [61.49303789929307]
We use a local adiabatic ramp for state preparation to allow us to directly compute ground-state phase diagrams on a quantum computer via time evolution.
We are able to calculate an accurate phase diagram on both two and three site systems using IBM quantum machines.
arXiv Detail & Related papers (2021-12-08T23:59:33Z) - Quantum Statistical Complexity Measure as a Signalling of Correlation
Transitions [55.41644538483948]
We introduce a quantum version for the statistical complexity measure, in the context of quantum information theory, and use it as a signalling function of quantum order-disorder transitions.
We apply our measure to two exactly solvable Hamiltonian models, namely: the $1D$-Quantum Ising Model and the Heisenberg XXZ spin-$1/2$ chain.
We also compute this measure for one-qubit and two-qubit reduced states for the considered models, and analyse its behaviour across its quantum phase transitions for finite system sizes as well as in the thermodynamic limit by using Bethe ansatz.
arXiv Detail & Related papers (2020-02-05T00:45:21Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.