Tighter monogamy inequalities of multiqubit entanglement
arXiv:2312.09502 · doi:10.1088/1612-202X/acf36c
Abstract
Multipartite entanglement holds great importance in quantum information processing. The distribution of entanglement among subsystems can be characterized by monogamy relations. Based on the th power of concurrence and negativity, we provide two new monogamy inequalities. Through detailed examples, we demonstrate that these inequalities are tighter than previous results.
arXiv comment7 pages, 2 figures
References in corpus (23)
- Quantum entanglement
- Quantum Cryptography
- A computable measure of entanglement
- Entanglement detection
- Universal state inversion and concurrence in arbitrary dimensions
- Generalized Schmidt decomposition and classification of three-quantum-bit states
- Substituting Quantum Entanglement for Communication
- Entanglement and the Power of One Qubit
- Nonsequential positive-operator-valued measurements on entangled mixed states do not always violate a Bell inequality
- Is Entanglement Monogamous?
- Quantum Algorithms: Entanglement Enhanced Information Processing
- Entanglement monogamy of multipartite higher-dimensional quantum systems using convex-roof extended negativity
- A Note on Invariants and Entanglements
- Alternative framework for quantifying coherence
- Monogamy inequality for distributed Gaussian entanglement
- Entanglement monogamy relations of qubit systems
- Tighter monogamy relations in multipartite systems
- Tighter entanglement monogamy relations of qubit systems
- Limitations to sharing entanglement
- Estimation on geometric measure of quantum coherence
- Bipartite entanglement in fermion systems
- Tighter constraints of multiqubit entanglement
- One-body entanglement as a quantum resource in fermionic systems