Zobrazeno 1 - 7
of 7
pro vyhledávání: '"Paweł Klinga"'
Autor:
Paweł Klinga, Andrzej Nowik
Publikováno v:
Lithuanian Mathematical Journal.
We investigate some properties of Lévy vectors of vector series Σn∈ω vn. We consider a generalization of an example from [P. Klinga, Rearranging series of vectors on a small set, J. Math. Anal. Appl., 424(2):966–974, 2015] proving that for a s
Autor:
Paweł Klinga, Adam Kwela
For $n,d\in\mathbb{N}$ we consider the families: - $L_n^d$ of attractors for iterated function systems (IFS) consisting of $n$ contractions acting on $[0,1]^d$, - $wL_n^d$ of attractors for weak iterated function systems (wIFS) consisting of $n$ weak
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_dedup___::577627c9d6b52494a2af163f8a3eb5dc
http://arxiv.org/abs/2111.01925
http://arxiv.org/abs/2111.01925
Publikováno v:
Chaos, Solitons & Fractals. 128:104-107
We discuss the smallness of the set of attractors for iterated function systems. This paper is an attempt to measure the difference between the family of IFS attractors and a broader family, the set of attractors for the weak iterated function system
Autor:
Paweł Klinga, Adam Kwela
Publikováno v:
Journal of Mathematical Analysis and Applications. 514:126348
This paper is another attempt to measure the difference between the family $A[0,1]$ of attractors for iterated function systems acting on $[0,1]$ and a broader family, the set $A_w[0,1]$ of attractors for weak iterated function systems acting on $[0,
Autor:
Paweł Klinga, Andrzej Nowik
Publikováno v:
Lithuanian Mathematical Journal. 57:204-207
We work on axial maps of ω 2 and characterize those maps of ω 2 that can be represented as a composition of a finite number of axial maps with finite support on each axis.
Autor:
Paweł Klinga
Publikováno v:
Colloquium Mathematicum. 142:267-273
Autor:
Paweł Klinga
Publikováno v:
Journal of Mathematical Analysis and Applications. 424:966-974
We consider a variation of the Levy–Steinitz theorem where one rearranges only a small number of terms. In particular, we study the set of obtainable rearrangements of a multidimensional series by a permutation σ : ω → ω such that { n ∈ ω :