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- W2949649140 abstract "Homomorphic secret sharing (HSS) allows n clients to secret-share data to m servers, who can then homomorphically evaluate public functions over the shares. A natural application is outsourced computation over private data. In this work, we present the first plain-model homomorphic secret sharing scheme that supports the evaluation of polynomials with degree higher than 2. Our construction relies on any degree-k (multi-key) homomorphic encryption scheme and can evaluate degree-(left( (k+1)m -1 right) ) polynomials, for any polynomial number of inputs n and any sub-logarithmic (in the security parameter) number of servers m. At the heart of our work is a series of combinatorial arguments on how a polynomial can be split into several low-degree polynomials over the shares of the inputs, which we believe is of independent interest." @default.
- W2949649140 created "2019-06-27" @default.
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- W2949649140 date "2018-01-01" @default.
- W2949649140 modified "2023-09-24" @default.
- W2949649140 title "Homomorphic Secret Sharing for Low Degree Polynomials." @default.
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