New algorithms for the unbalanced generalised birthday problem-Reference-Cited by-同舟云学术

New algorithms for the unbalanced generalised birthday problem

Published:2018-11 Issue:6 Volume:12 Page:527-533
ISSN:1751-8717
Container-title:IET Information Security
language:en
Short-container-title:IET Information Security

Author:

Zou Jian¹²,Dong Le³^ORCID,Wu Wenling⁴

Affiliation:

1. Mathematics and Computer Science of Fuzhou UniversityFuzhou350108People's Republic of China

2. Key Lab of Information Security of Network Systems (Fuzhou University)Fuzhou350108People's Republic of China

3. Henan Engineering Laboratory for Big Data Statistical Analysis and Optimal Control, Henan Normal UniversityXinxiang453007People's Republic of China

4. Institute of Software, Chinese Academy of SciencesBeijing100190People's Republic of China

Publisher

Institution of Engineering and Technology (IET)

Subject

Computer Networks and Communications,Information Systems,Software

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1049/iet-ifs.2017.0495

Reference21 articles.

1. Wagner D.A.: ‘A generalized birthday problem’.Proc. of CRYPTO 2002 Santa Barbara California USA August2002 pp.288–303

2. Bernstein D.J.: ‘Better price‐performance ratios for generalized birthday attacks’.Workshop Record of SHARCS'07: Special‐purpose Hardware for Attacking Cryptographic Systems 2007 http://cr.yp.to/rumba20/genbday‐20070719.pdf accessed July 2007

3. The extended k‐tree algorithm;Minder L.;J. Cryptol.,2012

4. Nikolić I. Sasaki Y.: ‘Refinements of the k‐tree algorithm for the generalized birthday problem’.Proc. of ASIACRYPT 2015 Part II Auckland New Zealand November2015 pp.683–703

5. Biryukov A. Khovratovich D.: ‘Asymmetric proof‐of‐work based on the generalized birthday problem’.Proc. of NDSS San Diego California USA February2016 pp.1–13

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