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- W1964716404 abstract "An (n, k) maximum distance separable (MDS) code can be used to store data in n storage nodes, such that the system can tolerate the failure of any (n-k) storage nodes. Recently, MDS codes have been constructed which satisfy an additional optimal repair property as follows: the failure of a single storage node can be repaired by downloading a fraction of 1/(n - k) of the data stored in every surviving storage node. In previous constructions satisfying this optimal repair property, the size of the code is polynomial in k for the high-redundancy regime of k/n ≤ 1/2, but the codes have an exponential size (w.r.t. k) for the practically important low-redundancy regime of k/n >; 1/2. In this paper, we construct a class of polynomial size codes in this low redundancy regime." @default.
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- W1964716404 date "2011-11-01" @default.
- W1964716404 modified "2023-10-01" @default.
- W1964716404 title "Polynomial length MDS codes with optimal repair in distributed storage" @default.
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- W1964716404 doi "https://doi.org/10.1109/acssc.2011.6190343" @default.
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