Pełnotekstowe zasoby PLDML oraz innych baz dziedzinowych są już dostępne w nowej Bibliotece Nauki.
Zapraszamy na https://bibliotekanauki.pl
Preferencje help
Polish version English version Język
Widoczny [Schowaj] Abstrakt
Liczba wyników

Znaleziono wyników: 4

Liczba wyników na stronie
first rewind previous Strona / 1 next fast forward last

Wyniki wyszukiwania

help Sortuj według:

help Ogranicz wyniki do:
first rewind previous Strona / 1 next fast forward last
1
Content available remote

Subcontinua of inverse limit spaces of unimodal maps

100%
Brucks K., Bruin H.
Fundamenta Mathematicae
|
1999
|
tom 160
|
nr 3
219-246
EN
We discuss the inverse limit spaces of unimodal interval maps as topological spaces. Based on the combinatorial properties of the unimodal maps, properties of the subcontinua of the inverse limit spaces are studied. Among other results, we give combinatorial conditions for an inverse limit space to have only arc+ray subcontinua as proper (non-trivial) subcontinua. Also, maps are constructed whose inverse limit spaces have the inverse limit spaces of a prescribed set of periodic unimodal maps as subcontinua.
2
Content available remote

Trajectory of the turning point is dense for a co-σ-porous set of tent maps

100%
Brucks K., Buczolich Z.
Fundamenta Mathematicae
|
2000
|
tom 165
|
nr 2
95-123
EN
It is known that for almost every (with respect to Lebesgue measure) a ∈ [√2,2] the forward trajectory of the turning point of the tent map $T_a$ with slope a is dense in the interval of transitivity of $T_a$. We prove that the complement of this set of parameters of full measure is σ-porous.
3
Content available remote

Adding machines, endpoints, and inverse limit spaces

100%
Alvin L., Brucks K.
Fundamenta Mathematicae
|
2010
|
tom 209
|
nr 1
81-93
EN
Let f be a unimodal map in the logistic or symmetric tent family whose restriction to the omega limit set of the turning point is topologically conjugate to an adding machine. A combinatoric characterization is provided for endpoints of the inverse limit space (I,f), where I denotes the core of the map.
4
Content available remote

On the ∗-product in kneading theory

71%
Brucks K., Galeeva R., Mumbrú P., Rockmore D., Tresser C.
Fundamenta Mathematicae
|
1997
|
tom 152
|
nr 3
189-209
EN
We discuss a generalization of the *-product in kneading theory to maps with an arbitrary finite number of turning points. This is based on an investigation of the factorization of permutations into products of permutations with some special properties relevant for dynamics on the unit interval.
first rewind previous Strona / 1 next fast forward last
JavaScript jest wyłączony w Twojej przeglądarce internetowej. Włącz go, a następnie odśwież stronę, aby móc w pełni z niej korzystać.