Amortized NISC over \(\mathbb{Z}_{2^k}\) from RMFE
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Publication:6595673
DOI10.1007/978-981-99-8721-4_2zbMATH Open1546.94083MaRDI QIDQ6595673
Fuchun Lin, Yizhou Yao, Chaoping Xing, Chen Yuan
Publication date: 30 August 2024
Cites Work
- Title not available (Why is that?)
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- Amortized complexity of information-theoretically secure MPC revisited
- Extending oblivious transfer with low communication via key-homomorphic PRFs
- \(\mathrm{SPD}\mathbb {Z}_{2^k}\): efficient MPC \(\mod 2^k\) for dishonest majority
- A secret-sharing based MPC protocol for Boolean circuits with good amortized complexity
- Asymptotically-good arithmetic secret sharing over \(\mathbb{Z}/p^{\ell }\mathbb{Z}\) with strong multiplication and its applications to efficient MPC
- Reusable non-interactive secure computation
- Efficient Non-interactive Secure Computation
- Fully homomorphic encryption using ideal lattices
- Non-interactive Secure 2PC in the Offline/Online and Batch Settings
- Non-Interactive Secure Computation Based on Cut-and-Choose
- How to Garble Arithmetic Circuits
- Proof of a conjecture of S. Chowla
- On interactive oracle proofs for Boolean R1CS statements
- Black-box reusable NISC with random oracles
- Actively secure garbled circuits with constant communication overhead in the plain model
- More efficient dishonest majority secure computation over \(\mathbb{Z}_{2^k}\) via Galois rings
- Degree-\(D\) reverse multiplication-friendly embeddings: constructions and applications
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