KZG Polynomial Commitments Elevate Blockchain Scalability and Data Integrity
KZG polynomial commitments enable succinct verifiable computation and data representation, fundamentally advancing blockchain scaling.
Binius64: High-Performance Client-Side Zero-Knowledge Proofs on Standard CPUs
Binius64 introduces a novel proof system, natively computing over 64-bit words for unprecedented CPU performance in verifiable computation.
Efficient Zero-Knowledge Proofs: Bridging Theory to Practical Blockchain Applications
This research introduces novel zero-knowledge proof protocols, significantly enhancing efficiency and scalability for secure, trustless blockchain and AI systems.
Hierarchical Vector Commitments Enable Scalable Dynamic Data Authenticity
This work introduces Hierarchical Vector Commitments, a cryptographic primitive enabling constant-sized proofs for dynamic data authenticity across complex decentralized architectures.
NuLink Secures Decentralized Applications Using Zero-Knowledge Proofs and Polynomial Commitments
This paper details how zero-knowledge proofs, particularly those leveraging polynomial commitments, establish trust and privacy within decentralized applications like NuLink, enabling verifiable computations and secure data transactions without revealing sensitive information.
PLONK: Universal, Updatable SNARKs with Efficient Prover Performance
PLONK introduces a novel SNARK construction that significantly reduces prover overheads while maintaining universal and updatable trusted setups, enabling practical verifiable computation.
Polynomial Commitment Schemes and Interactive Oracle Proofs Build SNARKs
Integrating Polynomial Commitment Schemes and Interactive Oracle Proofs constructs efficient zk-SNARKs, enabling scalable verifiable computation.
Formal Verification Secures Polynomial Commitment Schemes
Rigorous formal verification of cryptographic primitives like KZG establishes foundational security, ensuring the integrity of core blockchain mechanisms.
SLAP Achieves Efficient Post-Quantum Polynomial Commitments under Standard Lattice Assumptions
SLAP introduces a lattice-based polynomial commitment scheme, enabling post-quantum secure verifiable computation with polylogarithmic efficiency.
