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ITHEA Classification Structure > F. Theory of Computation  > F.2 ANALYSIS OF ALGORITHMS AND PROBLEM COMPLEXITY  > F.2.1 Numerical Algorithms and Problems 
CONSTRUCTION OF SOME COMPOSITION PERMUTATIONS VIA LINEAR TRANSLATORS
By: Sergey Abrahamyan, Knarik Kyuregyan (2214 reads)
Rating: (1.00/10)

Abstract: This paper considers construction of some composition permutation polynomials. For some permutation polynomials the explicit view of their self-compositions and inverse mappings are given. Also for some particular case the cycle structure is considered.

Keywords: finite field, polynomial factorization, polynomial composition

ACM Classification Keywords: F.2.1 Numerical Algorithms and Problems

Link:

Construction of Some Composition Permutations via Linear Translators

Sergey Abrahamyan, Knarik Kyuregyan

http://www.foibg.com/ijita/vol22/ijita22-03-p08.pdf

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F.2.1 Numerical Algorithms and Problems
article: Review of some problems on the complexity of simultaneous divisibility of linear · CONSTRUCTION OF SOME COMPOSITION PERMUTATIONS VIA LINEAR TRANSLATORS · A COMBINED EXTERIOR PENALTY FUNCTION – CONJUGATE GRADIENT ALGORITHM ... · DIFFERENTIAL EVOLUTION – PARTICLE SWARM OPTIMIZATION · ON THE COMPLEXITY OF SEARCH FOR CONJUNCTIVE RULES IN RECOGNITION PROBLEMS · SELECTING CLASSIFIERS TECHNIQUES FOR OUTCOME PREDICTION ... · MATRICIAL MODEL FOR THE STUDY OF LOWER BOUNDS · OPTIMAL CONTROL OF A SECOND ORDER PARABOLIC HEAT EQUATION · THE NEW SOFTWARE PACKAGE FOR DYNAMIC HIERARCHICAL CLUSTERING ... ·
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