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CSS-T Codes from Reed Muller Codes
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abstract
CSS-T codes are a class of stabilizer codes introduced by Rengaswamy \emph{et al} with desired properties for quantum fault-tolerance. In this work, we comprehensively study non-degenerate CSS-T codes built from Reed-Muller codes. These classical codes allow for constructing CSS-T code families with nonvanishing asymptotic rates up to $\frac{1}2$ and possibly diverging minimum distance when non-degenerate.
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Cited by 1 Pith paper
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CSS-$T$ codes over Binary Extension Fields and their Physical Foundations
A new trace-based definition of CSS-T codes over F_{2^s} is claimed to yield asymptotically good LDPC CSS-T code families over every binary extension field.
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