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Published on: September 5, 2019
Measuring bipartite quantum correlations of an unknown state
I A Silva1, D Girolami2, R Auccaise3
1Instituto de Física de São Carlos, Universidade de São Paulo, Caixa Postal 369, 13560-970 São Carlos, São Paulo, Brazil.
Researchers experimentally measured quantum correlations in a two-qubit system using geometric discord. This method efficiently quantifies entanglement without needing the full density matrix, even for larger systems.
Area of Science:
- Quantum Information Science
- Quantum Optics
- Nuclear Magnetic Resonance
Background:
- Characterizing quantum correlations is crucial for quantum information processing.
- Traditional methods like quantum state tomography require extensive measurements, scaling poorly with system size.
- Evaluating quantum correlations without full state information is a significant challenge.
Purpose of the Study:
- To experimentally measure bipartite quantum correlations of an unknown two-qubit state.
- To introduce and validate a method using geometric discord for efficient correlation evaluation.
- To demonstrate an advantage over full state tomography for larger quantum systems.
Main Methods:
- Utilized a liquid state Nuclear Magnetic Resonance (NMR) setup.
- Employed geometric discord to quantify quantum correlations.
- Performed experimental measurements without prior knowledge of the density matrix.
Main Results:
- Successfully measured bipartite quantum correlations for an unknown two-qubit state.
- Demonstrated that the geometric discord method requires fewer measurements than full state tomography for 2 ⊗ d systems.
- Observed sudden transitions in quantum correlations under local phase and amplitude damping channels.
- Measured the negativity of quantumness for reference.
Conclusions:
- The geometric discord approach provides an efficient method for quantifying quantum correlations in multipartite systems.
- This technique offers a scalable alternative to quantum state tomography.
- The observed sudden transitions highlight the fragility of quantum correlations under noise.
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