Zero-Knowledge Identity Framework Secures Private Data Sharing and Revocation
This new framework merges Decentralized Identity with zk-STARKs and cryptographic accumulators, enabling scalable, privacy-preserving credential verification and revocation.
Equifficient Polynomial Commitments Unlock Optimal SNARK Size and Speed
A new equifficient polynomial commitment primitive resolves the SNARK size-time trade-off, enabling the smallest proofs and fastest verifiable computation.
Silently Verifiable Proofs Achieve Constant-Cost Private Batch Aggregation
A novel proof system enables verifiers to check countless independent, secret-shared computations with a single, constant-sized message exchange, drastically scaling private data aggregation.
Decentralized Prover Networks Unlock Censorship-Resistant Zero-Knowledge Rollup Scalability
Distributed proof aggregation protocols eliminate centralized ZK bottlenecks, establishing a verifiable, economically-secured compute layer for all decentralized applications.
Zero-Knowledge Bag Unlocks Constant-Time Verifiable General Computation
Introducing the Zero-Knowledge Bag, a new cryptographic primitive enabling constant computational and communication complexity for zkVM execution.
Equifficient Polynomial Commitments Achieve Smallest Proof Size and Fastest SNARKs
Equifficient Polynomial Commitments are a new primitive that enforces polynomial basis representation, enabling SNARKs with 160-byte proofs and triple-speed proving.
Stateless Zkrollups Achieve Sublinear State Growth for Infinite Scalability
A stateless zkRollup design shifts state preservation to clients, achieving sublinear state growth and eliminating state bloat for unprecedented L2 scalability.
Interactive Oracle Proofs Enable Trustless, Scalable, Post-Quantum Verifiable Computation
Interactive Oracle Proofs generalize PCPs, constructing transparent, quasi-linear proof systems that eliminate trusted setup for mass-scale verifiable computation.
Equifficient Polynomial Commitments Enable Fastest, Smallest Zero-Knowledge SNARKs
New Equifficient Polynomial Commitments (EPCs) enforce polynomial basis consistency, yielding SNARKs with record-smallest proof size and fastest prover time.
