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  1. TitleProceedings of the American Mathematical Society
    Issue dataProvidence : American Mathematical Society , 2014
    ISSN0002-99391088-6826
    Form. Descr.časopisy - journals, elektronické časopisy - electronic journals
    Year, No.Vol. 142 no. 6 (2014)
    LanguageEnglish
    CountryUnited States of America
    URLLink na zdrojový dokument
    Public work category GII
    Catal.org.BB301 - Univerzitná knižnica Univerzity Mateja Bela v Banskej Bystrici
    Databasexpca - PUBLIKAČNÁ ČINNOSŤ
    References - PERIODIKÁ - Súborný záznam periodika
    (1) - PUBLIKAČNÁ ČINNOSŤ
    ReferencesPERIODIKÁ-Súborný záznam periodika
    ARTICLES2014:
    For graph maps, one scrambled pair implies Li-Yorke chaos
  2. TitleFor graph maps, one scrambled pair implies Li-Yorke chaos
    Par.titlePre zobrazenia grafov, jedna chaotická dvojica implikuje Li-Yorkov chaos
    Author infoSylvie Ruette, Ľubomír Snoha
    Author Ruette Sylvie (50%)
    Co-authors Snoha Ľubomír 1955- (50%) UMBFP10 - Katedra matematiky
    Source document Proceedings of the American Mathematical Society. Vol. 142, no. 6 (2014), pp. 2087-2100. - Providence : American Mathematical Society, 2014
    Keywords scrambled pair   Li-Yorkov chaos - Li-Yorke chaos   grafy - charts - graphs   metrické priestory - metric spaces  
    LanguageEnglish
    CountryUnited States of America
    systematics 51
    AnnotationIt is known that, for interval and circle maps, the existence of a scrambled pair implies Li-Yorke chaos, in fact the existence of a Cantor scrambled set. We prove that the same result holds for graph maps. We further show that on compact countable metric spaces one scrambled pair implies the existence of an infinite scrambled set
    Public work category ADC
    No. of Archival Copy31468
    Repercussion category RAINES, Brian E. - UNDERWOOD, Tyler. Scrambled sets in shift spaces on a countable alphabet. In Proceedings of the American Mathematical Society. ISSN 0002-9939, 2016, vol. 144, no. 1, pp. 217-224.
    ASKRI, Ghassen. Li-Yorke chaos for dendrite maps with zero topological entropy and omega-limit sets. In Discrete and continuous dynamical systems. ISSN 1078-0947, 2017, vol. 37, no. 6, pp. 2957-2976.
    LI, Jian - OPROCHA, Piotr - YANG, Yini - ZENG, Tiaoying. On dynamics of graph maps with zero topological entropy. In Nonlinearity. ISSN 0951-7715, 2017, vol. 30, no. 12, pp. 4260-4276.
    EL ABDALAOUI, El Houcein - ASKRI, Ghassen - MARZOUGUI, Habib. Mobius disjointness conjecture for local dendrite maps. In Nonlinearity. ISSN 0951-7715, 2019, vol. 32, no. 1, pp. 285-300.
    KOSTIĆ, Marko. Chaos for linear operators and abstract differential equations. [Hauppauge] : Nova science publishers, 2020. 338 p. ISBN 978-153616896-9.
    LI, Jian - LIANG, Xianjuan - OPROCHA, Piotr. Graph maps with zero topological entropy and sequence entropy pairs. In Proceedings of the American mathematical society. ISSN 0002-9939, 2021, vol. 149, no. 11, pp. 4757-4770.
    FORYS-KRAWIEC, Magdalena - HANTAKOVA, Jana - OPROCHA, Piotr. On the structure of α-limit sets of backward trajectories for graph maps. In Discrete and continuous dynamical systems. ISSN 1078-0947, 2022, vol. 42, no. 3, pp. 1435-1463.
    ABDELLI, Hafedh - NAGHMOUCHI, Issam - REZGUI, Houssem Eddine. Local dendrite maps without periodic points. In Topology and its applications. ISSN 0166-8641, 2022, vol. 305, art. no. 107901, pp. 1-14.
    LI, Jian - OPROCHA, Piotr - ZHANG, Guohua. Quasi-graphs, zero entropy and measures with discrete spectrum. In Nonlinearity. ISSN 0951-7715, 2022, vol. 35, no. 3, pp. 1360-1379.
    Catal.org.BB301 - Univerzitná knižnica Univerzity Mateja Bela v Banskej Bystrici
    Databasexpca - PUBLIKAČNÁ ČINNOSŤ
    ReferencesPERIODIKÁ-Súborný záznam periodika
    unrecognised

    unrecognised

  3. TitleTopological sequence entropy for maps of the interval
    Author infoRoman Hric
    TitleSubtitle Translation : Topologická sekvenciálna entropia zobrazení intervalu
    Author Hric Roman 1970- UMBFP10 - Katedra matematiky
    Source document Proceedings of the American Mathematical Society. Vol. 127, no. 7 (1999), pp. 2045-2052. - Providence : American Mathematical Society, 1999
    Keywords nafukovanie orbít   chaotické zobrazenia   topologická entropia sekvenciálna  
    LanguageEnglish
    CountryUnited States of America
    systematics 517
    Public work category ADC
    Repercussion category CÁNOVAS, JS. On topological sequence entropy of piecewise monotonic mappings. In Bulletin of the Australian matematical cociety. ISSN 0004-9727, 2000, vol. 62, no. 1, pp. 21-28.
    KUANG, Rui - CHENG, Wen-Chiao - LI, Bing. Fractal entropy of nonautonomous systems. In Pacific Journal of Matematics. ISSN 0030-8730, 2013, vol. 262, no. 2, pp. 421-436.
    CÁNOVAS, JS. Topological sequence entropy of interval maps. In Nonlinearity. ISSN 0951-7715, 2004, vol. 17, no. 1, pp. 49-56.
    OPROCHA, Piotr - WILCZYNSKI, Pawel. Topological entropy for local processes. In Journal of differential equations. ISSN 0022-0396, 2010, vol. 249, no. 8, pp. 1929-1967.
    LOPEZ, VJ - PENA, JSC. Computing explicitly topological sequence entropy: the unimodal case. In Annales de l' institute fourier. ISSN 0373-0956, 2002, vol. 52, no. 4, pp. 1093-[1120].
    TAN, Feng - YE, Xiangdong - ZHANG, Ruifeng. The set of sequence entropies for a given space. In Nonlinearity. ISSN 0951-7715, 2010, vol. 23, no. 1, pp. 159-178.
    CÁNOVAS, José Salvador. A guide to topological sequence entropy. In Progress in Mathematical Biology Research. ISSN 0029-9399, 2008, vol. 127, no. 7, pp. 101-139.
    CÁNOVAS, Jose S. Topological entropy in one dimensional dynamics. In Advances in Discrete Dynamics. New York : Nova Science Publishers, 2012. ISBN 978-161209678-0, pp. 115-154.
    MAJEROVÁ, Jana. Correlation integral and determinism for a family of 2(infinity) maps. In Discrete and continuous dynamical systems. ISSN 1078-0947, 2016, vol. 36, no. 9, pp. 5067-5096.
    Catal.org.BB301 - Univerzitná knižnica Univerzity Mateja Bela v Banskej Bystrici
    Databasexpca - PUBLIKAČNÁ ČINNOSŤ
    ReferencesPERIODIKÁ-Súborný záznam periodika
    unrecognised

    unrecognised

  4. TitleProceedings of the American Mathematical Society
    Issue dataProvidence : American Mathematical Society , 1999
    ISSN0002-99391088-6826
    Form. Descr.časopisy - journals, elektronické časopisy - electronic journals
    Year, No.Vol. 127 no. 7 (1999)
    LanguageEnglish
    CountryUnited States of America
    URLLink na zdrojový dokument
    Public work category GII
    Catal.org.BB301 - Univerzitná knižnica Univerzity Mateja Bela v Banskej Bystrici
    Databasexpca - PUBLIKAČNÁ ČINNOSŤ
    References - PERIODIKÁ - Súborný záznam periodika
    (1) - PUBLIKAČNÁ ČINNOSŤ
    ReferencesPERIODIKÁ-Súborný záznam periodika
    ARTICLES1999:
    Topological sequence entropy for maps of the interval
  5. TitleAll maps of type 2∞ are boundary maps
    Author infoVíctor Jiménez López, Ľubomír Snoha
    Author Jiménez López Victor
    Co-authors Snoha Ľubomír 1955- UMBFP10 - Katedra matematiky
    Source document Proceedings of the American Mathematical Society. Vol. 125, no. 6 (1997), pp. 1667-1673. - Providence : American Mathematical Society, 1997
    Keywords matematická analýza - mathematical analysis   dynamické systémy - dynamical systems   zobrazenia typu 2oo   periodické body   solenoid  
    LanguageEnglish
    CountrySlovak Republic
    systematics 517
    Public work category ADE
    Repercussion category HU, J. - TRESSER, C. Period doubling, entropy, and renormalization. In Fundamenta mathematicae. ISSN 0016-2736, 1998, vol. 155, no. 3, pp. 237-249.
    CANOVAS, J. S. - LINERO, A. - PERALTA-SALAS, D. Dynamic Parrondo's paradox. In Physica D-nonlinear phenomena. ISSN 0167-2789, 2006, vol. 218, no. 2, pp. 177-184.
    BORONSKI, Jan P. - KUPKA, Jiri. New chaotic planar attractors from smooth zero entropy interval maps. In Advanced in difference equations. ISSN 1687-1847, 2015, art. no. 232.
    FAN, Xiaoxin - LI, Jian - YANG, Yini - YANG, Zhongqiang. Subspaces of interval maps related to the topological entropy. In Topological methods in nonlinear analysis. ISSN 1230-3429, 2019, vol. 54, no. 2, pp. 701-714.
    CLARK, Trevor - TREJO, Sofia. The boundary of chaos for interval mappings. In Proceedings of the London mathematical society. ISSN 0024-6115, 2020, vol. 121, no. 6, pp. 1427-1467.
    Catal.org.UKUMB###BB301 - Univerzitná knižnica Univerzity Mateja Bela v Banskej Bystrici
    Databasexpca - PUBLIKAČNÁ ČINNOSŤ
    ReferencesPERIODIKÁ-Súborný záznam periodika
  6. TitleProceedings of the American Mathematical Society
    Issue dataProvidence : American Mathematical Society , 1997
    ISSN0002-99391088-6826
    Form. Descr.časopisy - journals, elektronické časopisy - electronic journals
    Year, No.Vol. 125 no. 6 (1997)
    LanguageEnglish
    CountryUnited States of America
    URLLink na zdrojový dokument
    Public work category GII
    Catal.org.BB301 - Univerzitná knižnica Univerzity Mateja Bela v Banskej Bystrici
    Databasexpca - PUBLIKAČNÁ ČINNOSŤ
    References - PERIODIKÁ - Súborný záznam periodika
    (1) - PUBLIKAČNÁ ČINNOSŤ
    ReferencesPERIODIKÁ-Súborný záznam periodika
    ARTICLES1997:
    All maps of type 2∞ are boundary maps


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