Scorpius: A Sound and Efficient Post-Quantum Zero-Knowledge Argument System
This research rectifies critical soundness flaws in post-quantum zero-knowledge arguments, introducing Scorpius for robust, efficient verifiable computation.
Multi-Linear Commitments Achieve Logarithmic ZK Proof Time
New multi-linear commitment scheme reduces ZK prover complexity to logarithmic time, fundamentally accelerating verifiable computation and on-chain privacy.
Recursive Inner Product Arguments Enable Universal Transparent Polynomial Commitments
A novel recursive folding of polynomial commitments into Inner Product Arguments yields universal, transparent proof systems for highly scalable verifiable computation.
Lattice-Based Polynomial Commitments Achieve Post-Quantum Succinctness and Sublinear Verification
Greyhound is the first concretely efficient lattice-based polynomial commitment scheme, enabling post-quantum secure zero-knowledge proofs with sublinear verifier time.
Constant-Cost Batch Verification with Silently Verifiable Proofs
Silently Verifiable Proofs introduce a new zero-knowledge primitive that achieves constant verifier-to-verifier communication for arbitrarily large proof batches, drastically cutting overhead for private computation.
Recursive Proof Composition Achieves Logarithmic-Time Zero-Knowledge Verification
A novel folding scheme reduces the verification of long computations to a logarithmic function, fundamentally decoupling security from computational scale.
Distributed zkVM Architecture Slashes Verification Costs and Latency
A modular, distributed zkVM architecture dramatically cuts hardware costs and latency, making real-time zero-knowledge verification economically feasible for all validators.
Post-Quantum Zero-Knowledge Proofs Achieve Shorter, Faster Verification
Lantern introduces a direct polynomial product proof for vector norms, slashing post-quantum ZKP size for practical privacy applications.
Fractal Commitments Enable Universal Logarithmic-Size Verifiable Computation
This new fractal commitment scheme recursively compresses polynomial proofs, achieving truly logarithmic verification costs for universal computation without a trusted setup.