Distributed binary hypothesis testing over a discrete memoryless channel is studied, with an exact error-exponent tradeoff for remote testing and two inner bounds for the general correlated case.
Optimal Rate-Exponent Region for a Class of Hypothesis Testing Against Conditional Independence Problems
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abstract
We study a class of distributed hypothesis testing against conditional independence problems. Under the criterion that stipulates minimization of the Type II error rate subject to a (constant) upper bound $\epsilon$ on the Type I error rate, we characterize the set of encoding rates and exponent for both discrete memoryless and memoryless vector Gaussian settings.
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Distributed Hypothesis Testing over a Noisy Channel: Error-exponents Trade-off
Distributed binary hypothesis testing over a discrete memoryless channel is studied, with an exact error-exponent tradeoff for remote testing and two inner bounds for the general correlated case.