Properties of Binary Pearson Codes
J.H. Weber (TU Delft - Discrete Mathematics and Optimization)
KA Schouhamer Immink (Turing Machines Inc.)
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Abstract
We consider the transmission and storage of data that use coded symbols over a channel, where a Pearson-distance-based detector is used for achieving resilience against unknown channel gain and offset, and corruption with additive noise. We discuss properties of binary Pearson codes, such as the Pearson noise distance that plays a key role in the error performance of Pearson-distance-based detection. We also compare the Pearson noise distance to the well-known Hamming distance, since the latter plays a similar role in the error performance of Euclidean-distance-based detection.