Crypto 2022 springer

crypto 2022 springer

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As modular reduction is not represented by the addition and multiplication of complex numbers, approximate polynomials for modular reduction should be used. Our technique is based on a variant of a recent protocol of Boyle et al. It is known that bootstrapping is the most challenging part of the CKKS scheme. In addition, our construction is the first DPF verification protocol that can verify general DPFs while remaining secure even if one server is malicious. This polynomial can then be used to approximate the mod function to almost arbitrary precision, and hence allows practical CKKS-HE bootstrapping with arbitrary precision.