Is Quantum Information Theory the Only Way to Handle Multipartite Entanglement?

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SUMMARY

Quantum Information Theory (QIT) is the predominant framework for understanding multipartite entanglement, as highlighted in the discussion. The user expresses a preference for exploring Quantum Mechanics (QM) and Quantum Field Theory (QFT) methodologies, specifically through the use of operators, matrices, and tensors. They have found more relevant resources by searching for Greenberger-Horne-Zeilinger (GHZ) states, which pertain to the handling of three and four entangled particle states, indicating a gap in literature outside of QIT.

PREREQUISITES
  • Understanding of Quantum Mechanics (QM) principles
  • Familiarity with Quantum Field Theory (QFT) concepts
  • Knowledge of operators, matrices, and tensors in quantum physics
  • Basic comprehension of multipartite entanglement and GHZ states
NEXT STEPS
  • Research Quantum Mechanics (QM) applications in multipartite entanglement
  • Explore Quantum Field Theory (QFT) methodologies for entangled states
  • Investigate experimental studies on Greenberger-Horne-Zeilinger (GHZ) states
  • Study the mathematical framework of operators and tensors in quantum systems
USEFUL FOR

Quantum physicists, researchers in quantum computing, and students studying multipartite entanglement who seek to understand various theoretical frameworks beyond Quantum Information Theory.

Mordred
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Is Quantum information theory the only theory that handles multi partite entanglement? I have been digging through the net but the only papers I have come across are quantum information theory based.

Though I don't have an issue with QIT, I would prefer to study examinations done with standardized QM or QFT operators, matrices and tensors.

If anyone knows of good links under QM/QFT would be appreciated. (I always like to cross study multiple methodologies for the same application)
 
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Update I am getting better hits by searching under GHZ states, in so far as to locate how to handle 3 and 4 entangled particle states. At least in these cases their are applicable experiments performed
 

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