Periodic words connected with the Fibonacci words
Journal Title: Карпатські математичні публікації - Year 2016, Vol 8, Issue 1
Abstract
In this paper we introduce two families of periodic words (FLP-words of type 1 and FLP-words of type 2) that are connected with the Fibonacci words and investigated their properties.
Authors and Affiliations
G. M. Barabash, Ya. M. Kholyavka, I. V. Tytar
Signless Laplacian determinations of some graphs with independent edges
Let G be a simple undirected graph. Then the signless Laplacian matrix of G is defined as DG+AG in which DG and AG denote the degree matrix and the adjacency matrix of G, respectively. The graph G is said to be determine...
Application of duality theory to solve two-criteria problem of linear programming for ecological-economic system
In the paper, we investigate two-criterion optimization problem: maximization of one target function and minimization of another target function. To solve the offered two-criterion problem, the method of the main criteri...
Topology on the spectrum of the algebra of entire symmetric functions of bounded type on the complex $L_\infty$
It is known that the so-called elementary symmetric polynomials $R_n(x) = \int_{[0,1]}(x(t))^n\,dt$ form an algebraic basis in the algebra of all symmetric continuous polynomials on the complex Banach space $L_\infty,$...
Periodic words connected with the Fibonacci words
In this paper we introduce two families of periodic words (FLP-words of type 1 and FLP-words of type 2) that are connected with the Fibonacci words and investigated their properties.
An example of a non-Borel locally-connected finite-dimensional topological group
According to a classical theorem of Gleason and Montgomery, every finite-dimensional locally path-connected topological group is a Lie group. In the paper for every natural number $n$ we construct a locally connected su...