ZNARKs Enable Efficient Verifiable Computation over Integers
A new polynomial commitment with modular remainder fundamentally simplifies creating succinct arguments for real-world integer arithmetic.
Distributed Zero-Knowledge Proofs Achieve Optimal Prover Computational Efficiency
Distributed proving protocols dramatically reduce ZKP generation time, transforming verifiable computation from a theoretical ideal to a scalable, practical primitive.
Post-Quantum Zero-Knowledge Proving on Constrained Client Devices
New transparent, post-quantum ZK protocols enable secure, low-resource proving on mobile devices, fundamentally unlocking decentralized identity at scale.
Distributed zkSNARKs Achieve Linear Prover Scalability with Constant Communication
A new distributed zkSNARK protocol, Pianist, achieves linear prover scalability by parallelizing proof generation with constant communication overhead, resolving the ZKP bottleneck for zkRollups.
Constant-Size Polynomial Commitments Unlock Scalable Zero-Knowledge Proof Systems
This cryptographic primitive allows a constant-size commitment to any polynomial, fundamentally decoupling proof size from computation complexity.
Zero-Knowledge Proof of Personhood Secures Decentralized Identity and Sybil Resistance
This research introduces Zero-Knowledge Proof of Personhood (ZK-PoP) to cryptographically enforce unique identity without compromising user privacy, solving the Sybil resistance challenge.
Verifiable Shuffle Function Ensures Fair Transaction Ordering and MEV Neutrality
A Verifiable Shuffle Function cryptographically enforces random transaction ordering, fundamentally neutralizing MEV and securing decentralized sequencing.
Black-Box Commit-and-Prove SNARKs Unlock Verifiable Computation Scaling
Artemis, a new black-box SNARK construction, modularly solves the commitment verification bottleneck, enabling practical, large-scale zero-knowledge machine learning.
Optimal Linear-Time Prover Computation Unlocks Practical Zero-Knowledge Proof Scalability
New zero-knowledge protocols achieve optimal linear-time prover computation, transforming ZKP systems into a practical, scalable primitive for verifiable computation.
