Quantum Rewinding Secures Succinct Arguments against Quantum Adversaries
A novel quantum rewinding strategy proves IOP-based succinct arguments secure in the post-quantum era, ensuring long-term cryptographic integrity.
Adaptive Sharding and Zero-Knowledge Proofs Forge Efficient, Private Blockchain Architecture
Integrating zero-knowledge proofs with dynamic sharding fundamentally resolves the scalability-privacy tradeoff, enabling resilient, high-throughput systems.
Formal Compiler Proof Secures Distributed Cryptographic Applications Synthesis
A new compiler security proof unifies four formalisms to automatically synthesize complex, secure distributed protocols from simple sequential programs, guaranteeing end-to-end security.
Proof-of-Sequential-Work Secures Low-Latency Randomness and Optimal Time-Lock Security
A new Proof-of-Sequential-Work primitive fundamentally optimizes Verifiable Delay Functions, enabling robust, low-latency on-chain randomness.
Zero-Knowledge Mechanisms Enable Private, Verifiable Mechanism Design Commitment
This framework leverages ZKPs to let parties commit to and run complex economic mechanisms privately, ensuring verifiable incentive compatibility without a trusted third party.
Layered Aegis Protocol Secures Autonomous AI Agents with Zero-Knowledge Identity
This protocol formally integrates decentralized identity, post-quantum cryptography, and zero-knowledge proofs to enforce agent policy without compromising internal state privacy.
Evolving Nullifiers and Oblivious Synchronization Achieve Scalable Private Payments
The new Oblivious Synchronization model enables validators to prune the linearly growing nullifier set, resolving the core scaling bottleneck for private transaction protocols.
Vector-OLE Enables Efficient Zero-Knowledge Proofs over Integer Rings
A new Vector-OLE protocol provides maliciously secure, high-speed Zero-Knowledge Proofs over the integer ring $mathbb{Z}_{2^k}$, fundamentally aligning verifiable computation with modern CPU arithmetic.
Equifficient Polynomial Commitments Enable Smaller Faster SNARKs
Equifficient polynomial commitments enforce consistent basis representation, enabling PARI to achieve the smallest 160-byte proof size and GARUDA to accelerate prover time with custom gates.
