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This paper provides explicit, convergent series formulas for the communication capacities of the qubit amplitude damping channel, removing the need for numerical optimizations or implicit roots in quantum information theory. By establishing analytical bounds and characterizing optimal input populations for dissipative channels, it offers rigorous benchmarks for both classical and private quantum communication protocols. These results advance the theoretical understanding of noise resilience in quantum networks without introducing speculative applications.
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Exact series formulas for the capacities of the amplitude damping channel

arXiv1 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2609.31609v1 Announce Type: new Abstract: We derive explicit, absolutely convergent series formulas for the quantum, unassisted classical, and entanglement-assisted classical capacities of the qubit amplitude damping channel, eliminating residual optimizations and implicit roots. We also obtain analytical upper and lower bounds on two-way assisted quantum and private communication capacities by evaluating a balanced-squashing bound and optimizing the reverse coherent information. Our results characterize the optimal input populations, establish convergence and truncation properties, and provide analytical benchmarks for quantum and classical communication over dissipative channels.

Abstract:We derive explicit, absolutely convergent series formulas for the quantum, unassisted classical, and entanglement-assisted classical capacities of the qubit amplitude damping channel, eliminating residual optimizations and implicit roots. We also obtain analytical upper and lower bounds on two-way assisted quantum and private communication capacities by evaluating a balanced-squashing bound and optimizing the reverse coherent information. Our results characterize the optimal input populations, establish convergence and truncation properties, and provide analytical benchmarks for quantum and classical communication over dissipative channels.

Quantum Physics (quant-ph); Mathematical Physics (math-ph); Optics (physics.optics)

arXiv:2609.31609 [quant-ph]

(or arXiv:2609.31609v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2609.31609 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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