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Enumeration of the distinct shuffles of permutations [PDF]

open access: yesDiscrete Mathematics & Theoretical Computer Science, 2009
A shuffle of two words is a word obtained by concatenating the two original words in either order and then sliding any letters from the second word back past letters of the first word, in such a way that the letters of each original word remain spelled ...
Camillia Smith Barnes
doaj   +1 more source

Permutations by Interchanges [PDF]

open access: yesThe Computer Journal, 1963
Methods for obtaining all possible permutations of a number of objects, in which each permutation differs from its predecessor only by the interchange of two of the objects, are discussed. Details of two programs which produce these permutations are given, one allowing a specified position to be filled by each of the objects in a predetermined order ...
openaire   +3 more sources

Partitioned Cacti: a Bijective Approach to the Cycle Factorization Problem [PDF]

open access: yesDiscrete Mathematics & Theoretical Computer Science, 2008
In this paper we construct a bijection for partitioned 3-cacti that gives raise to a new formula for enumeration of factorizations of the long cycle into three permutations with given number of cycles.
Gilles Schaeffer, Ekaterina Vassilieva
doaj   +1 more source

Determinant of binary circulant matrices

open access: yesSpecial Matrices, 2019
This article gives a closed-form expression for the determinant of binary circulant matrices.
Hariprasad M.
doaj   +1 more source

Homogeneous Permutations [PDF]

open access: yesThe Electronic Journal of Combinatorics, 2002
There are just five Fraïssé classes of permutations (apart from the trivial class of permutations of a singleton set); these are the identity permutations, reversing permutations, composites (in either order) of these two classes, and all permutations. The paper also discusses infinite generalisations of permutations, and the connection with Fraïssé's ...
openaire   +3 more sources

Profiles of Permutations [PDF]

open access: yesThe Electronic Journal of Combinatorics, 2009
This paper develops an analogy between the cycle structure of, on the one hand, random permutations with cycle lengths restricted to lie in an infinite set $S$ with asymptotic density $\sigma$ and, on the other hand, permutations selected according to the Ewens distribution with parameter $\sigma$.
openaire   +3 more sources

Pattern classes of permutations via bijections between linearly ordered sets [PDF]

open access: yes, 2008
A pattern class is a set of permutations closed under pattern involvement or, equivalently, defined by certain subsequence avoidance conditions. Any pattern class X which is atomic, i.e.
Ruškuc, Nik   +2 more
core   +1 more source

Permutation Reconstruction [PDF]

open access: yesThe Electronic Journal of Combinatorics, 2006
In this paper, we consider the problem of permutation reconstruction. This problem is an analogue of graph reconstruction, a famous question in graph theory. In the case of permutations, the problem can be stated as follows: In all possible ways, delete $k$ entries of the permutation $p=p_1p_2p_3...p_n$ and renumber accordingly, creating $n \choose k$
openaire   +2 more sources

General Diffusion Analysis: How to Find Optimal Permutations for Generalized Type-II Feistel Schemes

open access: yesIACR Transactions on Symmetric Cryptology, 2019
Type-II Generalized Feistel Schemes are one of the most popular versions of Generalized Feistel Schemes. Their round function consists in applying a classical Feistel transformation to p sub-blocks of two consecutive words and then shifting the k = 2p ...
Victor Cauchois   +2 more
doaj   +1 more source

Permutation Statistics of Indexed Permutations

open access: yesEuropean Journal of Combinatorics, 1994
The definitions of descent, exceedance, major index, inversion index and Denert's statistic for the elements of the symmetric group \({\mathcal S}_ d\) are generalized to indexed permutations, i.e. the elements of the group \(S^ n_ d:=\mathbb{Z}_ n\wr{\mathcal S}_ d\), where \(\wr\) is the wreath product with respect to usual action of \({\mathcal S}_ ...
openaire   +2 more sources

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