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Cryptology ePrint Archive

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由 F Benhamouda 著作2014被引用 113 次 — We design an efficient commitment scheme, and companion zero-knowledge proofs of knowledge, based on the learning with errors over rings (RLWE) problem.

有關 Efficient Zero-Knowledge Proofs for Commitments from Learning With Errors over Rings. 的學術文章
… zero-knowledge proofs for commitments from learning … - ‎Benhamouda - 113 個引述

Efficient Zero-Knowledge Proofs for Commitments from ...

Springer

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由 F Benhamouda 著作2015被引用 113 次 — We extend a commitment scheme based on the learning with errors over rings ( ) problem, and present efficient companion zero-knowledge ...

Efficient Zero-Knowledge Proofs for Commitments from ...

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2024年11月21日 — We extend a commitment scheme based on the learning with errors over rings ( R L W E \mathsf{RLWE} ) problem, and present efficient ...

Efficient Zero-Knowledge Proofs for Commitments from ...

ACM Digital Library

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由 F Benhamouda 著作2015被引用 113 次 — We extend a commitment scheme based on the learning with errors over rings ( RLWE ) problem, and present efficient companion zero-knowledge proofs of ...

Efficient zero-knowledge proofs for commitments from learning ...

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由 F Benhamouda 著作2015被引用 113 次 — We extend a commitment scheme based on the learning with errors over rings (RLWE) problem, and present efficient companion zeroknowledge ...

Zero Knowledge Proofs from Ring-LWE

Springer

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由 X Xie 著作2013被引用 42 次 — Zero-Knowledge proof is a very basic and important primitive, which allows a prover to prove some statement without revealing anything else.

相關問題

意見反映

Why is the proof on the commitment correct?

Cryptography Stack Exchange

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2021年2月7日 — In the paper "Efficient Zero-Knowledge Proofs for Commitments from Learning with Errors over Rings", they gave a commitment from Ring-LWE ...

Improved Zero-Knowledge Proofs for Commitments from ...

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ResearchGate

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Efficient Zero-Knowledge Proofs for Commitments from Learning With Errors over Rings. Conference Paper. Full-text available. Sep 2015; Lect Notes Comput Sci.

Commitments and efficient zero-knowledge proofs from ...

ACM Digital Library

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ACM Digital Library

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由 A Jain 著作2012被引用 146 次 — We construct a perfectly binding string commitment scheme whose security is based on the learning parity with noise (LPN) assumption, or equivalently, ...