P=BPP unless E has sub-exponential circuits: Derandomizing the XOR Lemma Russell Impagliazzo∗ Avi Wigderson† Department of Computer Science Institute of Computer Science University of California

Source URL: www.math.ias.edu

Multi-Signatures in the Plain Public-Key Model and a General Forking Lemma Mihir Bellare Gregory Neven

Source URL: cseweb.ucsd.edu

Today’s Lecture • Review: – Site models – Likelihood ratios & weight matrices • (Hypothesis testing & Neyman-Pearson lemma)

Source URL: bozeman.mbt.washington.edu

Gap Amplification Fails Below 1/2 Andrej Bogdanov June 1, 2005 Abstract The gap amplification lemma of Dinur (ECCC TR05-46) states that the satisfiability gap

Source URL: www.cse.cuhk.edu.hk

Noname manuscript No. (will be inserted by the editor) An Empirical Study of Software Release Notes Surafel Lemma Abebe, Nasir Ali,

Source URL: www.factrace.net

Parts of this work previously appeared at ACM CCSBN06] and CT-RSABN07]. This is the full version. New Multi-Signature Schemes and a General Forking Lemma Mihir Bellare1

Source URL: soc1024.ece.illinois.edu

• Cryptography
• Public-key cryptography
• Post-quantum cryptography
• Digital signature
• Hash-based cryptography
• Forking lemma
• Blind signature
• Schnorr signature
• Key
• Ring signature
• RSA
• Group signature

Finitely generated modules over a PID Lemma. Let R be a commutative ring with 1 6= 0. If Rm ∼ = Rn as R-modules then m = n. Proof. Let m ⊂ R be a maximal ideal, and let k = R/m. Then Rm ∼ = Rn implies that

Source URL: www.math.ru.nl

A Computational Introduction to Number Theory and Algebra (Version 2) Victor Shoup This PDF document contains hyperlinks, and one may navigate through it by clicking on theorem, definition, lemma, equation, and page n

Source URL: shoup.net

Journal of Machine Learning ResearchSubmitted 2/16; Revised 7/16; PublishedNewton-Stein Method: An Optimization Method for GLMs via Stein’s Lemma

Source URL: erdogdu.github.io

Oracle Complexity of Second-Order Methods for Finite-Sum Problems A. Proofs A.1. Auxiliary Lemmas The following lemma was essentially proven in (Lan, 2015; Nesterov, 2013), but we provide a proof for completeness: Lemma

Source URL: proceedings.mlr.press