Straightline Extractors Prove Recursive Zero-Knowledge Security without Loss
New analysis proves recursive SNARK composition incurs no security loss, formally validating the foundational security model for all scalable zero-knowledge rollups.
Lattice Polynomial Commitments Achieve Quantum-Safe, Transparent, Succinct Proofs
A new lattice-based polynomial commitment, secured by the SIS problem, delivers post-quantum SNARKs with smaller proofs and no trusted setup.
Recursive Transparent Arguments Enable Trustless Logarithmic Data Availability Sampling
New recursive transparent argument achieves near-constant verification time without a trusted setup, fundamentally unlocking scalable, trustless data availability.
Folding Schemes Enable Practical Recursive Zero-Knowledge Arguments
A novel folding scheme compresses computation steps into a single instance, radically reducing recursion overhead for scalable verifiable systems.
Complexity-Preserving SNARKs via Recursive Composition and Proof-Carrying Data
The first complexity-preserving SNARK in the plain model eliminates expensive setup, enabling efficient, publicly verifiable, and composable computation.
Formalizing Practical Security Risks in Zero-Knowledge Proof Implementations
This work shifts focus from theoretical SNARK security to a taxonomy of 141 real-world vulnerabilities, enabling robust, end-to-end ZK system design.
Blaze Multi-Linear Commitment Scheme Accelerates SNARK Prover Time and Shrinks Proof Size
Blaze introduces a multi-linear polynomial commitment scheme using Repeat-Accumulate-Accumulate codes, dramatically speeding up ZK-SNARK provers and reducing proof size for scalable verifiable computation.
Erasure Code Commitments Cryptographically Enforce Data Availability Consistency
This new cryptographic primitive, defined by position- and code-binding, solves the data availability problem by guaranteeing that committed data is a valid erasure codeword, securing modular blockchain scaling.
Equifficient Polynomial Commitments Enable Smaller Faster SNARKs
Equifficient polynomial commitments enforce consistent basis representation, enabling PARI to achieve the smallest 160-byte proof size and GARUDA to accelerate prover time with custom gates.
Transparent Recursive Polynomial Commitment Scheme Eliminates Trusted Setup Tradeoff
A novel recursive commitment scheme creates transparent zero-knowledge proofs with non-transparent efficiency, securing ZK-Rollups from trusted setup risk.
Decentralized Prover Networks Unlock Censorship-Resistant Zero-Knowledge Rollup Scalability
Distributed proof aggregation protocols eliminate centralized ZK bottlenecks, establishing a verifiable, economically-secured compute layer for all decentralized applications.
Zero-Knowledge Light Clients Unlock Trustless Cross-Chain Interoperability
By proving block finality off-chain with zk-SNARKs, the new light client paradigm replaces trusted bridge intermediaries with cryptographic security, making cross-chain communication feasible.
Universal zk-SNARKs Achieve Linear Circuit Size Eliminating Per-Program Setup
MIRAGE introduces a linear-size universal circuit to eliminate the per-computation trusted setup, unlocking practical, general-purpose verifiable computation.
Linear Prover Time Unlocks Universal Scalable Zero-Knowledge Proofs
The Orion argument system achieves optimal linear prover time and polylogarithmic proof size, eliminating the primary bottleneck for universal ZKP adoption.
Artemis SNARKs Efficiently Verify Cryptographic Commitments for Decentralized Machine Learning
Artemis, a new Commit-and-Prove SNARK, drastically cuts the commitment verification bottleneck, enabling practical, trustless zero-knowledge machine learning.
Zero-Knowledge Proof of Training Secures Private Decentralized Machine Learning Consensus
Zero-Knowledge Proof of Training (ZKPoT) leverages zk-SNARKs to validate collaborative model performance privately, enabling scalable, secure decentralized AI.
Lattice Polynomial Commitments Achieve Post-Quantum SNARKs without Trusted Setup
A new lattice-based polynomial commitment scheme secures zero-knowledge systems against quantum adversaries while eliminating the need for a trusted setup ceremony.
Constant-Cost Batch Verification with Silently Verifiable Proofs
Silently Verifiable Proofs introduce a new zero-knowledge primitive that achieves constant verifier-to-verifier communication for arbitrarily large proof batches, drastically cutting overhead for private computation.
Folding Schemes Enable Efficient Recursive Zero-Knowledge Computation
Folding schemes fundamentally reduce recursive proof overhead, enabling ultra-efficient incrementally verifiable computation for long-running processes.
Equifficient Polynomial Commitments Drastically Reduce Zero-Knowledge Proving Cost
Equifficient polynomial commitments introduce a new cryptographic primitive to drastically reduce SNARK prover time and proof size, enhancing verifiable computation scalability.
Silently Verifiable Proofs Enable Constant Communication Batch ZKP Verification
Silently verifiable proofs introduce a cryptographic primitive that reduces batch verification communication overhead to a single field element, unlocking truly scalable private computation.
Optimal Prover Complexity Unlocks Linear-Time Zero-Knowledge Proof Generation
This breakthrough achieves optimal O(N) prover time for SNARKs, fundamentally solving the quasi-linear bottleneck and enabling practical, scalable verifiable computation.
