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Poisson Noise Channel with Dark Current: Numerical Computation of the Optimal Input Distribution.

, and . ICC, page 4812-4817. IEEE, (2022)

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The access delay of Aloha with exponential back-off strategies., , and . Med-Hoc-Net, page 1-6. IEEE, (2016)On MIMO Channel Capacity with Output Quantization Constraints., , , , and . ISIT, page 1355-1359. IEEE, (2018)Capacity of discrete-time wiener phase noise channels to within a constant gap., and . ISIT, page 411-415. IEEE, (2017)A Formal Proof of the Optimal Frame Setting for Dynamic-Frame Aloha With Known Population Size., , and . IEEE Trans. Inf. Theory, 60 (11): 7221-7230 (2014)Performance of Dynamic-Frame-Aloha protocols: Closing the gap with tree protocols., , and . Med-Hoc-Net, page 9-16. IEEE, (2011)Scalar Gaussian Wiretap Channel: Properties of the Support Size of the Secrecy-Capacity-Achieving Distribution., and . CoRR, (2021)Achievable Information Rate Analysis in MC Channels with Reset-Counting Fully Absorbing Receivers., , , and . NANOCOM, page 146-147. ACM, (2023)Polynomial Law: A Better Alternative to Binary Exponential Backoff., and . MedComNet, page 1-8. IEEE, (2020)A formal proof of the optimal frame setting for Dynamic-Frame Aloha with known population size, , and . CoRR, (2012)Tight upper and lower bounds to the information rate of the phase noise channel., , and . ISIT, page 2284-2288. IEEE, (2013)