Moderate Deviations in Channel Coding

2012/08/09 by Altug, Yucel, Wagner, Aaron B. · 3 citations
#FOS: Computer and information sciences #Information Theory (cs.IT)

paper · doi:10.48550/arxiv.1208.1924

Abstract

We consider block codes whose rate converges to the channel capacity with increasing block length at a certain speed and examine the best possible decay of the probability of error. We prove that a moderate deviation principle holds for all convergence rates between the large deviation and the central limit theorem regimes.

Cited by

• Channel Coding for Gaussian Channels with Multifaceted Power Constraints
• On Finite-Blocklength Noisy Classical-Quantum Channel Coding With Amplitude Damping Errors
• Error Exponents for Quantum Packing Problems via An Operator Layer Cake Theorem

Related

• Moderate Deviation Asymptotics for Variable-Length Codes with Feedback
• Exact Moderate Deviation Asymptotics in Streaming Data Transmission
• Channel Coding Rate in the Finite Blocklength Regime
• Streaming Data Transmission in the Moderate Deviations and Central Limit Regimes
• Moderate-Deviations of Lossy Source Coding for Discrete and Gaussian Sources