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  1. Homomorphic secret sharing (HSS) is the secret sharing analogue of homomorphic encryp-tion. An HSS scheme supports a local evaluation of functions on shares of one or more secret inputs, such …

  2. Homomorphic secret sharing - Wikipedia

    In cryptography, homomorphic secret sharing is a type of secret sharing algorithm in which the secret is encrypted via homomorphic encryption. A homomorphism is a transformation from one algebraic …

  3. Function Secret Sharing (FSS) and Homomorphic Secret Sharing (HSS) are two extensions of standard secret sharing that enable richer forms of homomorphic computations on secrets.

  4. omomorphic secret sharing (HSS) [14]. A standard (threshold) secret sharing scheme randomly splits an input x into m shares, (x1, . . . , xm), such that any set of t s. ares reveals nothing about the …

  5. Threshold Homomorphic Secret Sharing: Definitions and …

    Dec 7, 2025 · Homomorphic Secret Sharing (HSS) allows clients to split their inputs among several servers, and supports the servers to homomorphically evaluate public functions over their local …

  6. On group-characterizability of homomorphic secret sharing schemes

    Nov 4, 2021 · Using this result, we show that homomorphic SSSs (HSSSs) are equivalent to GC SSSs whose subgroups are normal in the main group. We also present two applications for this equivalent …

  7. Homomorphic Secret Sharing | Proceedings of the 2017 ACM SIGSAC ...

    Oct 30, 2017 · Homomorphic secret sharing (HSS) allows participants to share their private data between computing servers for the joint computation of a public function without fully homomorphic …

  8. This work introduces homomorphic secret sharing (HSS) with succinct share size. In HSS, private inputs are shared between parties, who can then homomorphically evaluate a function on their …

  9. The first study of secret sharing homomorphisms is due to Benaloh [Ben86], who presented constructions and applications of additively homomorphic secret sharing schemes.

  10. The first study of secret sharing homomorphisms is due to Be-naloh [8], who presented constructions and applications of addi-tively homomorphic secret sharing schemes.