Post-Quantum Polynomial Commitments Enable Scalable, Quantum-Resistant Blockchain Architectures
This lattice-based polynomial commitment scheme achieves post-quantum security and succinct proof size, fundamentally unlocking quantum-resistant ZK-rollups and data availability.
Zero-Knowledge Commitment Secures Private Mechanism Design and Verifiable Incentives
Cryptographic proofs enable a party to commit to a hidden mechanism while verifiably guaranteeing its incentive properties, eliminating trusted mediators.
Formalizing Weak Subjectivity Secures Proof-of-Stake against Long-Range Attacks
State-Locked Finality formally defines the trust window for PoS clients, eliminating long-range attacks and securing chain history.
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.
Decentralized Order Flow Auction Secures Transaction Ordering Neutrality
A new mechanism design decentralizes block construction, using cryptographic commitments to enforce fair, censorship-resistant transaction ordering.
Decoupling Coding and Commitment for Superior Data Availability Sampling
This new modular paradigm uses Random Linear Network Coding on uncoded data, yielding dramatically stronger data availability assurances for light nodes.
Partition Vector Commitments Optimize Data Availability and Communication Overhead
Partition Vector Commitments introduce a novel data structure to drastically reduce proof size and communication overhead, securing data availability for scalable decentralized architectures.
On-The-Fly Coding Dramatically Improves Data Availability Security Assurance
Modularizing data availability by committing to uncoded data and using Random Linear Network Coding for stronger sampling assurance.
Zero-Knowledge Proofs Enable Verifiable, Hidden Economic Mechanisms without Trusted Mediators
Cryptographic commitments hide mechanism rules while zero-knowledge proofs verify incentive compatibility, unlocking private, trustless economic design.
