Efficient Lattice Commitments Secure Post-Quantum Verifiable Computation
Greyhound introduces the first concretely efficient lattice-based polynomial commitment scheme, providing quantum-resistant security for all verifiable computation.
Zero-Knowledge Proof of Training Secures Decentralized Federated Learning
ZKPoT consensus uses zk-SNARKs to verify machine learning contributions privately, resolving the privacy-verifiability trade-off for decentralized AI.
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.
Zero-Knowledge Proof of Training Secures Decentralized Federated Learning Consensus
ZKPoT uses zk-SNARKs to verify decentralized model accuracy without revealing private data, solving the efficiency-privacy trade-off in federated learning.
Recursive Structure-Preserving Commitments Enable Constant-Size Universal SNARK Setup
Fractal Commitment Schemes introduce a recursive commitment primitive that compresses the universal trusted setup into a constant size, dramatically accelerating verifiable computation deployment.
Lattice zkSNARKs Achieve Practical Succinctness for Post-Quantum Security
New lattice-based zkSNARKs drastically shrink proof size, making quantum-resistant, privacy-preserving computation viable for next-generation decentralized systems.
New Zero-Knowledge Model Circumvents Impossibility for Perfect Soundness
By introducing a security definition based on logical independence, this breakthrough achieves non-interactive, transparent zero-knowledge proofs with perfect soundness, eliminating the need for trusted setups.
Optimal Linear-Time ZK Proofs Unlock Mass Verifiable Computation
Achieving optimal linear prover time for zero-knowledge proofs fundamentally solves the scalability bottleneck for verifiable computation and ZK-Rollups.
zkEVM Constraint Engineering Resolves Fundamental Conflict between EVM and ZK Proofs
zkEVM architectures systematically translate sequential EVM execution into efficient algebraic circuits, fundamentally resolving the core scalability bottleneck.
