zk-STARKs and Accumulators Secure Scalable Private Decentralized Identity
This framework leverages zk-STARKs for private credential disclosure and cryptographic accumulators for scalable revocation, enabling a trusted, post-quantum data economy.
Relativistic Zero-Knowledge Proofs Achieve Unconditional Quantum-Resistant Security
Leveraging physics, this new ZKP primitive delivers unconditional security, decoupling trust from computational assumptions for quantum-resistant blockchain integrity.
Post-Quantum Ring Signatures with Acorn Verification Unlock Scalable Private Transactions
Acorn Verification provides post-quantum ring signatures, replacing Fiat-Shamir for fast, private, and secure blockchain transaction authentication.
Lattice Folding Secures Recursive Zero-Knowledge Proofs against Quantum Threats
LatticeFold replaces discrete log commitments with lattice cryptography, enabling the first post-quantum folding scheme for quantum-safe recursive ZK-SNARKs.
Vector-Code Commitments Unlock Transparent Logarithmic-Time Zero-Knowledge Proof Verification
A new Vector-Code Commitment scheme uses algebraic codes to create transparent, logarithmic-time verifiable proofs, radically improving ZKP scalability.
Zero-Knowledge Machine Learning Operations Cryptographically Secures AI Integrity
The Zero-Knowledge Machine Learning Operations (ZKMLOps) framework introduces cryptographic proofs to guarantee AI model correctness and privacy, establishing a new standard for auditable, trustworthy decentralized computation.
Lantern Achieves Short, Post-Quantum Zero-Knowledge Proofs via Polynomial Product Systems
Lantern is a post-quantum ZKP protocol that uses polynomial product proofs to prove vector norms, making proofs 2-3X smaller for scalable, quantum-safe privacy.
FHE Breakthrough Achieves Practical Encrypted AI Computation Eighty Times Faster
A novel FHE scheme optimizes encrypted matrix arithmetic, delivering an 80x speedup crucial for practical, privacy-preserving on-chain AI and data analysis.
Efficient Post-Quantum Polynomial Commitments Fortify Zero-Knowledge Scalability
Greyhound introduces the first concretely efficient lattice-based polynomial commitment scheme, unlocking post-quantum security for zk-SNARKs and blockchain scaling primitives.
