Geodesic
Точный бэровский класс асимптотической топологической энтропии семейства неавтономных динамических систем
Trudy Seminara im. I.G. Petrovskogo, Trudy Seminara imeni I. G. Petrovskogo, Tome 33 (2023) no. 33, pp. 41-53 Cet article a éte moissonné depuis la source Math-Net.Ru

Voir la notice du chapitre de livre

@article{TSP_2023_33_33_a3,
     author = {A. N. Vetokhin},
     title = {{\CYRT}{\cyro}{\cyrch}{\cyrn}{\cyrery}{\cyrishrt} {\cyrb}{\cyrerev}{\cyrr}{\cyro}{\cyrv}{\cyrs}{\cyrk}{\cyri}{\cyrishrt} {\cyrk}{\cyrl}{\cyra}{\cyrs}{\cyrs} {\cyra}{\cyrs}{\cyri}{\cyrm}{\cyrp}{\cyrt}{\cyro}{\cyrt}{\cyri}{\cyrch}{\cyre}{\cyrs}{\cyrk}{\cyro}{\cyrishrt} {\cyrt}{\cyro}{\cyrp}{\cyro}{\cyrl}{\cyro}{\cyrg}{\cyri}{\cyrch}{\cyre}{\cyrs}{\cyrk}{\cyro}{\cyrishrt} {\cyrerev}{\cyrn}{\cyrt}{\cyrr}{\cyro}{\cyrp}{\cyri}{\cyri} {\cyrs}{\cyre}{\cyrm}{\cyre}{\cyrishrt}{\cyrs}{\cyrt}{\cyrv}{\cyra} {\cyrn}{\cyre}{\cyra}{\cyrv}{\cyrt}{\cyro}{\cyrn}{\cyro}{\cyrm}{\cyrn}{\cyrery}{\cyrh} {\cyrd}{\cyri}{\cyrn}{\cyra}{\cyrm}{\cyri}{\cyrch}{\cyre}{\cyrs}{\cyrk}{\cyri}{\cyrh} {\cyrs}{\cyri}{\cyrs}{\cyrt}{\cyre}{\cyrm}},
     journal = {Trudy Seminara im. I.G. Petrovskogo},
     pages = {41--53},
     year = {2023},
     volume = {33},
     number = {33},
     language = {ru},
     url = {http://geodesic.mathdoc.fr/item/TSP_2023_33_33_a3/}
}
TY  - JOUR
AU  - A. N. Vetokhin
TI  - Точный бэровский класс асимптотической топологической энтропии семейства неавтономных динамических систем
JO  - Trudy Seminara im. I.G. Petrovskogo
PY  - 2023
SP  - 41
EP  - 53
VL  - 33
IS  - 33
UR  - http://geodesic.mathdoc.fr/item/TSP_2023_33_33_a3/
LA  - ru
ID  - TSP_2023_33_33_a3
ER  - 
%0 Journal Article
%A A. N. Vetokhin
%T Точный бэровский класс асимптотической топологической энтропии семейства неавтономных динамических систем
%J Trudy Seminara im. I.G. Petrovskogo
%D 2023
%P 41-53
%V 33
%N 33
%U http://geodesic.mathdoc.fr/item/TSP_2023_33_33_a3/
%G ru
%F TSP_2023_33_33_a3
A. N. Vetokhin. Точный бэровский класс асимптотической топологической энтропии семейства неавтономных динамических систем. Trudy Seminara im. I.G. Petrovskogo, Trudy Seminara imeni I. G. Petrovskogo, Tome 33 (2023) no. 33, pp. 41-53. http://geodesic.mathdoc.fr/item/TSP_2023_33_33_a3/

[1] Kolyada S., Snoha L., “Topological entropy of nonautonomous dynamical systems”, Random Comput. Dynamics, 4:2 (1996), 205–233 | MR | Zbl

[2] Adler R. L., Konheim A. G., McAndrew M.H., “Topological entropy”, Trans. Amer. Math. Soc., 114:2 (1965), 309–319 | DOI | MR | Zbl

[3] Misiurewicz M. T., “Horseshoes for mappings of the interval”, Bull. Acad. Polon. Sci., Ser. Math. Astron. Phys., 27 (1979), 167–169 | MR | Zbl

[4] Vetokhin A. N., “O nekotorykh svoistvakh topologicheskoi entropii dinamicheskikh sistem”, Matem. zametki, 93:3 (2013), 347–356 | DOI | MR | Zbl

[5] Ber R., Teoriya razryvnykh funktsii, M.–L, 1932

[6] Vetokhin A. N., “Tipichnoe svoistvo topologicheskoi entropii nepreryvnykh otobrazhenii kompaktov”, Differents. uravn., 53:4 (2017), 448–453 | DOI | MR | Zbl

[7] Vetokhin A. N., “Neprinadlezhnost pervomu klassu Bera topologicheskoi entropii na prostranstve gomeomorfizmov”, Vestn. Mosk. un-ta. Ser. 1. Matem., mekh., 2016, no. 2, 44–48 | MR | Zbl

[8] Vetokhin A. N., “Tochnyi berovskii klass topologicheskoi entropii neavtonomnykh dinamicheskikh sistem”, Matem. zametki, 106:3 (2019), 341–348 | DOI | MR

[9] Vetokhin A. N., “O neprinadlezhnosti vtoromu berovskomu klassu topologicheskoi entropii odnogo semeistva gladkikh neavtonomnykh dinamicheskikh sistem na otrezke, nepreryvno zavisyaschikh ot parametra”, Differents. uravn., 56:1 (2020), 133–136 | DOI | Zbl

[10] Khausdorf F., Teoriya mnozhestv, ONTI, M., 1937

[11] Vetokhin A. N., “Klass Bera maksimalnykh polunepreryvnykh snizu minorant pokazatelei Lyapunova”, Differents. uravn., 34:10 (1998), 1313–1317 | MR | Zbl