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General Linear Group Action on Tensors: A Candidate for Post-Quantum
  Cryptography

General Linear Group Action on Tensors: A Candidate for Post-Quantum Cryptography

11 June 2019
Zhengfeng Ji
Youming Qiao
F. Song
Aaram Yun
ArXivPDFHTML

Papers citing "General Linear Group Action on Tensors: A Candidate for Post-Quantum Cryptography"

6 / 6 papers shown
Title
Algorithms based on *-algebras, and their applications to isomorphism of
  polynomials with one secret, group isomorphism, and polynomial identity
  testing
Algorithms based on *-algebras, and their applications to isomorphism of polynomials with one secret, group isomorphism, and polynomial identity testing
Gábor Ivanyos
Youming Qiao
103
29
0
11 Aug 2017
Breaking Symmetric Cryptosystems using Quantum Period Finding
Breaking Symmetric Cryptosystems using Quantum Period Finding
M. Kaplan
G. Leurent
Anthony Leverrier
M. Naya-Plasencia
41
304
0
18 Feb 2016
Solving the "Isomorphism of Polynomials with Two Secrets" Problem for
  all Pairs of Quadratic Forms
Solving the "Isomorphism of Polynomials with Two Secrets" Problem for all Pairs of Quadratic Forms
Jérôme Plût
Pierre-Alain Fouque
Gilles Macario-Rat
47
5
0
12 Jun 2014
Quantum Attacks on Classical Proof Systems - The Hardness of Quantum
  Rewinding
Quantum Attacks on Classical Proof Systems - The Hardness of Quantum Rewinding
A. Ambainis
A. Rosmanis
Dominique Unruh
48
161
0
28 Apr 2014
Polynomial-Time Algorithms for Quadratic Isomorphism of Polynomials: The
  Regular Case
Polynomial-Time Algorithms for Quadratic Isomorphism of Polynomials: The Regular Case
Jérémy Berthomieu
J. Faugère
Ludovic Perret
49
12
0
18 Jul 2013
Quantum Fourier sampling, Code Equivalence, and the quantum security of
  the McEliece and Sidelnikov cryptosystems
Quantum Fourier sampling, Code Equivalence, and the quantum security of the McEliece and Sidelnikov cryptosystems
Hang T. Dinh
Cristopher Moore
Alexander Russell
60
8
0
18 Nov 2011
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