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Kurt Pan 密码周刊 (34)

Kurt Pan XPTY
2021年08月27日 00:00

1Papers

  • A Simple Post-Quantum Non-Interactive Zero-Knowledge Proof from Garbled Circuits

    • https://eprint.iacr.org/2021/1068.pdf
  • Djed: A Formally Verified Crypto-Backed Pegged Algorithmic Stablecoin

    • https://eprint.iacr.org/2021/1069.pdf
  • Act natural!": Having a Private Chat on a Public Blockchain

    • https://eprint.iacr.org/2021/1073.pdf
  • The security of the code-based signature scheme based on the Stern identification protocol

    • https://eprint.iacr.org/2021/1075.pdf
  • Hardness of KT Characterizes Parallel Cryptography

    • https://eprint.iacr.org/2021/1076.pdf
  • MProve+ : Privacy Enhancing Proof of Reserves Protocol for Monero

    • https://eprint.iacr.org/2021/1077.pdf
  • Reflection, Rewinding, and Coin-Toss in EasyCrypt

    • https://eprint.iacr.org/2021/1078.pdf
  • The Exact Complexity of Pseudorandom Functions and Tight Barriers to Lower Bound Proofs

    • https://eprint.iacr.org/2021/1079.pdf
  • Modular Design of Secure Group Messaging Protocols and the Security of MLS

    • https://eprint.iacr.org/2021/1083.pdf
  • Studying Bitcoin privacy attacks and their Impact on Bitcoin-based Identity Methods

    • https://eprint.iacr.org/2021/1088.pdf
  • Towards Accountability in CRS Generation

    • https://eprint.iacr.org/2021/1090.pdf
  • Quantum Algorithms for Variants of Average-Case Lattice Problems via Filtering

    • https://eprint.iacr.org/2021/1093.pdf
  • The Apple PSI System

    • https://www.apple.com/child-safety/pdf/Apple_PSI_System_Security_Protocol_and_Analysis.pdf
  • FOCS 2021 Accepted Papers

    • On the Impossibility of Post-Quantum Black-Box Zero-Knowledge in Constant Rounds
    • Post-Quantum Succinct Arguments: Breaking the Quantum Rewinding Barrier
    • SNARGs for Polynomial-Time Computations from LWE
    • The supersingular isogeny path and endomorphism ring problems are equivalent
    • On Classifying Continuous Constraint Satisfaction problems
    • Hardness vs Randomness, Revised: Uniform, Non-Black-Box, and Instance-Wise
    • Constructive Separations and Their Consequences
    • Amortized Circuit Complexity, Formal Complexity Measures, and Catalytic Algorithms
    • Quantum learning algorithms imply circuit lower bounds
    • Exponential Separations Between Learning With and Without Quantum Memory
    • Fine-Grained Cryptanalysis: Tight Conditional Bounds for Dense k-SUM and k-XOR
    • Tight Space Complexity of the Coin Problem

Posts
对话DFINITY官方工程师 :从技术底层解读互联网计算机如何引领Web3时代?
知县:UniPass,让更多人能进入区块链世界
可证明安全的 PoS 协议 Ouroboros Samisika
收购 Hermez 使 Polygon 成为最全扩容方案,其他 L2 如何接招?
Folius Ventures:身处从 1 到 N 前夜,展望 Web3.0 未来
差分隐私实战-以保护新冠数据隐私为例
“隐私计算”江湖风云再起 四大技术流派谁主沉浮?
再访民道:DeFi中的协议抽象及资产协议的一体化
一文了解 Layer2 扩容方案 zkSync
下一个区块链时代爆点,NFT游戏
AMPL, 算稳届中的始祖巨人
详尽解释隔离见证
The All-Seeing "i": Apple Just Declared War on Your Privacy
HTTP/3 From A To Z: Core Concepts (Part 1)
HTTP/3: Performance Improvements (Part 2)
Videos
Inscrypt 2021报告视频
An unorthodox introduction to algebraic number theory
Security. Cryptography. Whatever.
几何人生 人生几何 CCTV10 对话丘成桐
The Fine Line between Hard and Easy Inference Problems: The View from CSPs

![[Pasted image 20210826180805.png]]

《红楼梦》有很漂亮的结构,这一点和以后我做数学有密切的关系。做数学,不仅仅要解决孤立的问题,而是融合起来,成就一个大结构,从而影响数学长久的发展。

--丘成桐



往期周刊回顾:

Kurt Pan 密码周刊 (33)

Kurt Pan 密码周刊 (32)

Kurt Pan 密码周刊 (31)

Kurt Pan 密码周刊往期回顾 (20-30)

Kurt Pan 密码周刊往期回顾(11-20)

Kurt Pan 密码周刊往期回顾 (1-10)



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