Sublinear Transparent Commitment Scheme Unlocks Efficient Data Availability Sampling
A new transparent polynomial commitment scheme with sublinear proof size radically optimizes data availability for stateless clients, resolving a core rollup bottleneck.
Homogeneous Weight Functions Secure Multi-Resource Longest-Chain Consensus
A mathematical classification of resource-weighting functions secures longest-chain protocols, ensuring persistence against private double-spending attacks.
Linear-Time ZK Proof System Achieves Optimal Prover Complexity
Cryptographers developed a zero-knowledge argument system achieving optimal linear-time prover complexity, fundamentally unlocking scalable verifiable computation.
Generalizing MPC-in-the-head for Superposition-Secure Quantum Zero-Knowledge Proofs
We generalize MPC-in-the-head to create post-quantum zero-knowledge arguments, securing verifiable computation against quantum superposition attacks using LWE.
New Zero-Knowledge Protocols Dramatically Accelerate Proof Generation Efficiency
Novel ZKP protocols fundamentally enhance cryptographic efficiency, enabling scalable, private blockchain architectures and secure computational integrity.
Quantum Advantage Tied to Cryptographic Security via One-Way Puzzles
Researchers establish a foundational equivalence between quantum computational superiority and cryptographic primitive security, redefining quantum advantage conditions.
VDFs Are Impossible in the Random Oracle Model
This research fundamentally redefines Verifiable Delay Functions, proving their non-existence in the Random Oracle Model, impacting future cryptographic primitive design.
Indistinguishability Obfuscation Enhanced with Lattice-Based Security
Researchers have refined indistinguishability obfuscation, enabling it to rely solely on the standard Learning With Errors assumption, promising more robust and practical privacy-preserving cryptographic primitives.
