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Demonstrates unconditional security in three-valued quantum key distribution, suggesting improved key efficiency.
This paper presents two novel quantum key distribution (QKD) protocols operating in three-valued (qutrit-based) logic. Protocol I demonstrates a simplified QKD scheme that avoids quantum qubit transmission, relying instead on entangled qutrit pairs to achieve unconditional security between one sender and one receiver. Protocol II generalises this framework to n = 3^m receivers using a maximally entangled (m+n)-qutrit state. The key efficiency η = (n+1)/(n+m) exceeds 50% and improves with the number of users. Both protocols achieve unconditional security. This work constitutes the first reported QKD protocol designed natively for three-valued quantum logic.
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Wajdi Sabah Abdul Razzaq (2026) studied this question.
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