Results 241 to 250 of about 108,510 (269)
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Communications of the ACM, 1976
Classical permutation enumeration algorithms encounter special cases requiring additional computation every nth permutation when generating the n! permutations on n marks. Four new algorithms have the attribute that special cases occur every n(n—1) permutations. Two of the algorithms produce the next permutation with a single exchange of two marks. The
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Classical permutation enumeration algorithms encounter special cases requiring additional computation every nth permutation when generating the n! permutations on n marks. Four new algorithms have the attribute that special cases occur every n(n—1) permutations. Two of the algorithms produce the next permutation with a single exchange of two marks. The
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Sets of permutations and their realization by permutation networks
J. Inf. Process. Cybern., 1985The realization of sets of permutations by permutation networks which are serial connections of some layers with only one binary control input for each layer are systematically investigated.
Ferdinand Börner +2 more
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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.
openaire +2 more sources
Characterization of quasirandom permutations by a pattern sum
Random Structures and Algorithms, 2020Jan Volec, Maryam Sharifzadeh
exaly
Permutations with Restricted Patterns and Dyck Paths
Advances in Applied Mathematics, 2001C Krattenthaler
exaly
Enumeration of permutations by number of alternating runs
Discrete Mathematics, 2013Shi-Mei Ma
exaly
APN permutations on Zn and Costas arrays
Discrete Applied Mathematics, 2009Gary Mcguire, Rod Gow
exaly
Common Intervals of Multiple Permutations
Algorithmica, 2009Steffen Heber, Jens Stoye, Stoye Jens
exaly

