Improved Soundness Proving Proximity to Reed-Solomon Codes and STARKs

Channel:
United States Simons Institute for the Theory of Computing
Subscribers:
68,700
Published on ● Video Link: https://www.youtube.com/watch?v=gWCaNyRSdTo


Duration: 31:58
504 views
9

Swastik Kopparty (Rutgers University)
https://simons.berkeley.edu/talks/improved-soundness-proving-proximity-reed-solomon-codes-and-starks
Probabilistically Checkable and Interactive Proof Systems



Other Videos By Simons Institute for the Theory of Computing


2019-09-30Simons Institute Polylogues: Algorithms and Race
2019-09-272-to-2 Games, the Grassmann Graph, and Hyper-contractivity
2019-09-27Role of Composition in low-error PCP constructions
2019-09-27Ligero: Sublinear Arguments from MPC-in-the-head
2019-09-27On The Power of Distributed Verifiers in Interactive Proofs
2019-09-26Fully Linear PCPs and their Cryptographic Applications
2019-09-26Streaming Verification of Graph Computations via Graph Structure
2019-09-26How to do Fiat-Shamir in the Standard Model
2019-09-26How to Delegate Computations Publicly
2019-09-25A Tight Parallel-Repetition Theorem for Random-Terminating Interactive Arguments
2019-09-25Improved Soundness Proving Proximity to Reed-Solomon Codes and STARKs
2019-09-25PLONK: Permutations over Lagrange-Bases for Oecumenical Noninteractive arguments of Knowledge
2019-09-25Transparent SNARKs from DARK Compilers
2019-09-25Efficient Zero Knowledge Proof from Interactive Proofs
2019-09-24On Two-Message Statistically Private Arguments
2019-09-24Fully Homomorphic NIZK and NIWI Proofs
2019-09-24From Holography to Recursive Proofs
2019-09-24Recursive Techniques for Lattice-Based Zero-Knowledge
2019-09-24Efficient Post-Quantum zkSNARKs from Univariate Sumcheck
2019-09-24No-Signaling Proofs with O(\sqrt{log n})-Provers is in PSPACE
2019-09-23Finding a Nash Equilibrium is No Easier than Breaking Fiat-Shamir


Tags:
Probabilistically Checkable and Interactive Proof Systems
Swastik Kopparty
Simons Institute
Theory of Computing
Theory of Computation
Theoretical Computer Science
Computer Science
UC Berkeley