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.
Transparent Polynomial Commitment Achieves Succinct Proofs without Trusted Setup
A novel polynomial commitment scheme achieves cryptographic transparency and logarithmic verification, eliminating the reliance on a trusted setup for scalable zero-knowledge proofs.
Hyper-Efficient Prover Unlocks Universal Transparent Zero-Knowledge Scaling
This new HyperPlonk scheme achieves linear prover time for universal transparent SNARKs, fundamentally accelerating verifiable computation for all decentralized applications.
Buterin Unveils GKR Protocol Accelerating Ethereum ZK Rollup Proof Aggregation
The GKR protocol fundamentally alters ZK-rollup economics by enabling logarithmic proof verification, significantly reducing on-chain computational overhead for all Layer 2 systems.
Log-Space Commitments Enable Hyper-Efficient Recursive Proofs for Scalable State
A novel Log-Space Verifiable Commitment scheme achieves logarithmic verification complexity for continuous state updates, unlocking truly scalable verifiable systems.
Hierarchical Aggregate VRFs Decouple Consensus Scalability from Overhead
Introducing Hierarchical Aggregate Verifiable Random Functions (HAVRFs), a primitive that compresses multiple VRF proofs into a single, constant-size proof, enabling scalable and secure committee-based consensus.
Decentralized Proving Markets Secure Verifiable Computation Outsourcing Efficiency
This paper introduces a mechanism design framework for a decentralized proving market, transforming zero-knowledge proof generation into a competitive, economically efficient service.
Folding Schemes Enable Efficient Recursive Zero-Knowledge Computation
Introducing folding schemes, a novel cryptographic primitive, dramatically reduces recursive proof overhead, enabling practical, constant-cost verifiable computation.
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.
