Chaos machine: Difference between revisions
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In [[mathematics]], a '''chaos machine''' is a class of algorithms constructed on the base of [[chaos theory]] (mainly deterministic chaos) to produce [[random oracle|pseudo-random oracle]]. It represents the idea of creating a universal scheme with modular design and customizable parameters, which can be applied wherever [[randomness]] and [[butterfly effect|sensitiveness]] is needed. | In [[mathematics]], a '''chaos machine''' is a class of algorithms constructed on the base of [[chaos theory]] (mainly deterministic chaos) to produce [[random oracle|pseudo-random oracle]]. It represents the idea of creating a universal scheme with modular design and customizable parameters, which can be applied wherever [[randomness]] and [[butterfly effect|sensitiveness]] is needed. | ||
Revision as of 08:46, 5 February 2017
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This article may not meet the general notability guideline. Please help to establish notability by adding reliable, secondary sources about the topic. If notability cannot be established, the article is likely to be merged or deleted. (February 2017) |
In mathematics, a chaos machine is a class of algorithms constructed on the base of chaos theory (mainly deterministic chaos) to produce pseudo-random oracle. It represents the idea of creating a universal scheme with modular design and customizable parameters, which can be applied wherever randomness and sensitiveness is needed.
Theoretical model was published[1] in early 2015 by Maciej A. Czyzewski. It was designed specifically to combine the benefits of hash function and pseudo-random function. However, it can be used to implement many cryptographic primitives, including cryptographic hashes, message authentication codes and randomness extractors.[2]
See also
External links
References
- ↑ Template:Cite report
- ↑ Kaneko, Kunihiko and Tsuda, Ichiro (2001) (in Japanese). Complex systems : chaos and beyond a constructive approach with applications in life sciences. Physics and astronomy online library. Springer. ISBN 3-540-67202-8. http://opac.inria.fr/record=b1101628.