Results on zeta functions for codes
<|reference_start|>Results on zeta functions for codes: We give a new and short proof of the Mallows-Sloane upper bound for self-dual codes. We formulate a version of Greene's theorem for normalized weight enumerators. We relate normalized rank-generating polynomials to two-variable zeta functions. And we show that a self-dual code has the Clifford property, but that the same property does not hold in general for formally self-dual codes.<|reference_end|>
@article{duursma2003results,
    title={Results on zeta functions for codes},
    author={I.M. Duursma},
    journal={arXiv preprint arXiv:math/0302172},
    year={2003},
    archivePrefix={arXiv},
    eprint={math/0302172},
    primaryClass={math.CO cs.IT math.IT math.NT}
}