An Ajtai Commitment Scheme is a cryptographic method enabling one party to conceal a value while committing to it, with the option to reveal it later. This scheme relies on the computational difficulty of specific lattice problems, establishing a strong foundation for its security. It provides both computational binding, preventing alteration of the committed value, and statistical hiding, ensuring the value remains secret. The security of this system is derived from the average-case hardness of the Short Integer Solution problem over polynomial rings.
Context
The Ajtai Commitment Scheme is frequently referenced in discussions concerning post-quantum cryptography, as lattice-based systems are considered resistant to attacks from quantum computers. Its applications extend to zero-knowledge proofs and secure multi-party computation, where robust cryptographic primitives are essential for privacy. Current research often centers on optimizing its efficiency and integrating it into broader cryptographic frameworks to enhance digital asset security.
LatticeFold replaces discrete log commitments with lattice cryptography, enabling the first post-quantum folding scheme for quantum-safe recursive ZK-SNARKs.
The first lattice-based folding protocol enables recursive SNARKs to achieve post-quantum security while matching the performance of pre-quantum schemes.
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