<--- Back to Details
First PageDocument Content
Information / Commitment scheme / Malleability / Communications protocol / Ciphertext indistinguishability / IP / Zero-knowledge proof / Proof of knowledge / Transmission Control Protocol / Cryptography / Cryptographic protocols / Data
Date: 2014-08-27 04:52:39
Information
Commitment scheme
Malleability
Communications protocol
Ciphertext indistinguishability
IP
Zero-knowledge proof
Proof of knowledge
Transmission Control Protocol
Cryptography
Cryptographic protocols
Data

An Algebraic Approach to Non-Malleability Vipul Goyal∗ Silas Richelson†

Add to Reading List

Source URL: eprint.iacr.org

Download Document from Source Website

File Size: 515,92 KB

Share Document on Facebook

Similar Documents

Information science / Social media / Computing / World Wide Web / Twitter / Computer jargon / Hashtag / Knowledge representation / Web 2.0 / Technology

ZKProof Charter Boston, May 10th and 11th 2018 The goal of the ZKProof Standardardization effort is to advance the use of Zero Knowledge Proof technology by bringing together experts from industry and academia. To furthe

DocID: 1xVl8 - View Document

Cryptography / Cryptographic protocols / Finite fields / Public-key cryptography / YAK / Elliptic curve cryptography / Password Authenticated Key Exchange by Juggling / Schnorr signature / Zero-knowledge proof / Elliptic-curve cryptography / XTR / IP

RFCSchnorr Non-interactive Zero-Knowledge Proof

DocID: 1uoRK - View Document

Computational Soundness of (Interactive) Zero-Knowledge Proof Systems in the Presence of Active Adversaries Yusuke Kawamoto1 (Jointly with Gergei Bana2 and Hideki Sakurada3) 1

DocID: 1sZcs - View Document

Extending Web Applications with a Lightweight Zero Knowledge Proof Authentication Sławomir Grzonkowski Wojciech Zaremba

DocID: 1rAaZ - View Document

Computational complexity theory / Complexity classes / IP / Proof of knowledge / NP / Soundness / Interactive proof system / PSPACE / Zero-knowledge proof / Probabilistic complexity theory / Mathematical proof / Quadratic residue

ETH Zurich, Department of Computer Science FS 2015 Prof. Dr. Ueli Maurer Dr. Martin Hirt Sandro Coretti

DocID: 1rgbF - View Document