Sublinear Vector Commitments Enhance Blockchain Stateless Client Efficiency
This research introduces asymptotically optimal vector commitments, enabling significantly more efficient state updates for scalable decentralized systems like stateless blockchains.
Verkle Trees: Bandwidth-Efficient Authenticated Data Structures for Scalable Blockchains
Verkle Trees introduce vector commitments into Merkle-like structures, drastically reducing proof sizes for efficient blockchain state verification and enabling scalable stateless clients.
Verkle Trees Enhance Blockchain Scalability and Statelessness
Verkle Trees revolutionize blockchain state management by employing polynomial commitments to generate compact proofs, enabling stateless clients and significantly boosting network scalability.
New Vector Commitment Achieves Asymptotically Optimal Sublinear Stateless Client Updates
Researchers construct a dynamic Vector Commitment scheme achieving asymptotically optimal sublinear complexity, fundamentally enabling truly efficient stateless blockchain clients.
Eliminating Prime Hashing Makes RSA Accumulators Viable for Decentralized Systems
This new RSA accumulator construction bypasses the slow "hashing into primes" bottleneck, fundamentally enabling succinct, dynamic, and practical set membership proofs on-chain.
Sublinear Vector Commitments Achieve Asymptotically Optimal Stateless Blockchain Client Updates
This new vector commitment scheme fundamentally solves the linear-scaling problem for stateless clients by achieving proven sublinear complexity for state updates.
Vector Commitments Enable Sublinear State Verification for Stateless Clients
A new polynomial vector commitment scheme transforms light clients into secure, stateless verifiers, dramatically improving blockchain decentralization and user security.
Batching Accumulators Enable Constant-Storage Stateless Blockchain Verification
New batching techniques for cryptographic accumulators allow nodes to verify the entire blockchain state with constant storage, solving state bloat.
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.
