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- Zaslavskii_map abstract "The Zaslavskii map is a discrete-time dynamical system introduced by George M. Zaslavsky. It is an example of a dynamical system that exhibits chaotic behavior. The Zaslavskii map takes a point in the plane and maps it to a new point:andwhere mod is the modulo operator with real arguments. The map depends on four constants ν, μ, ε and r. Russel (1980) gives a Hausdorff dimension of 1.39 but Grassberger (1983) questions this value based on their difficulties measuring the correlation dimension.".
- Zaslavskii_map thumbnail Zaslavskii_map.png?width=300.
- Zaslavskii_map wikiPageExternalLink nph-bib_query?bibcode=1983PhyD....9..189G&db_key=PHY.
- Zaslavskii_map wikiPageExternalLink p1175_1.
- Zaslavskii_map wikiPageExternalLink sdarticle.pdf.
- Zaslavskii_map wikiPageID "2052935".
- Zaslavskii_map wikiPageRevisionID "562040608".
- Zaslavskii_map hasPhotoCollection Zaslavskii_map.
- Zaslavskii_map subject Category:Chaotic_maps.
- Zaslavskii_map type Artifact100021939.
- Zaslavskii_map type ChaoticMaps.
- Zaslavskii_map type Creation103129123.
- Zaslavskii_map type Map103720163.
- Zaslavskii_map type Object100002684.
- Zaslavskii_map type PhysicalEntity100001930.
- Zaslavskii_map type Representation104076846.
- Zaslavskii_map type Whole100003553.
- Zaslavskii_map comment "The Zaslavskii map is a discrete-time dynamical system introduced by George M. Zaslavsky. It is an example of a dynamical system that exhibits chaotic behavior. The Zaslavskii map takes a point in the plane and maps it to a new point:andwhere mod is the modulo operator with real arguments. The map depends on four constants ν, μ, ε and r.".
- Zaslavskii_map label "Zaslavskii map".
- Zaslavskii_map sameAs m.06hsv5.
- Zaslavskii_map sameAs Q12352263.
- Zaslavskii_map sameAs Q12352263.
- Zaslavskii_map sameAs Zaslavskii_map.
- Zaslavskii_map wasDerivedFrom Zaslavskii_map?oldid=562040608.
- Zaslavskii_map depiction Zaslavskii_map.png.
- Zaslavskii_map isPrimaryTopicOf Zaslavskii_map.
