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Complex Systems, 2004
This paper investigates some series of integers which are derived from a recursively defined sequence of permutations of words. Such a recursion can be interpreted as a dynamic system. Geometrical representations of these series appear to be self-similar, symmetrical, and factorizable.
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This paper investigates some series of integers which are derived from a recursively defined sequence of permutations of words. Such a recursion can be interpreted as a dynamic system. Geometrical representations of these series appear to be self-similar, symmetrical, and factorizable.
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On the XOR of Multiple Random Permutations
International Conference on Applied Cryptography and Network Security, 2015Bart Mennink, B. Preneel
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Patterns in Permutations and Words
Monographs in Theoretical Computer Science. An EATCS Series, 2011S. Kitaev
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Animal social network inference and permutations for ecologists in R using asnipe
, 2013D. Farine
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The Indistinguishability of the XOR of k Permutations
Fast Software Encryption Workshop, 2014Benoît Cogliati +2 more
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