Classical Feedback in a Quantum Network

📅 2025-09-19
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🤖 AI Summary
This work investigates how classical feedback enhances communication capacity in quantum multiple-access channels (MACs), aiming to circumvent limitations imposed by the quantum no-cloning theorem on state replication. Methodologically, it introduces the first feedback communication framework for quantum MACs by performing joint measurements at the receiver and generating classical feedback signals—thereby generalizing both the classical Cover–Leung region and the generalized feedback region to the quantum setting. Using superposition block Markov coding and a quantum multi-user lemma, the authors derive a new achievable rate region. Theoretically, they prove that even with purely classical feedback, the capacity of the quantum binary adder MAC strictly exceeds its no-feedback capacity. This work establishes foundational theoretical support and a concrete architectural blueprint for feedback-enhanced communication in quantum networks.

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📝 Abstract
Classical communication over a quantum multiple access channel (MAC) is considered. Since the no-cloning prohibits universal copying of arbitrary quantum states, classical feedback is generated through measurement. An achievable rate region is derived using superposition block Markov coding and a quantum multiparty lemma for the analysis. Our region generalizes both the classical Cover-Leung region and the generalized feedback region. As an example, we show that the quantum binary adder MAC can benefit from feedback.
Problem

Research questions and friction points this paper is trying to address.

Classical communication over quantum multiple access channels
Deriving achievable rate region using superposition coding
Showing quantum binary adder MAC benefits from feedback
Innovation

Methods, ideas, or system contributions that make the work stand out.

Superposition block Markov coding technique
Quantum multiparty lemma for analysis
Measurement-generated classical feedback approach
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Elina Levi
ECE Department & Helen Diller Quantum Center, Technion
Uzi Pereg
Uzi Pereg
Assistant Professor, Technion
Quantum Information TheoryShannon TheoryCoding Theory