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20142025
most citedSpan of a Graph: Keeping the Safety Distance

3 citations · 17 across the 17 of their papers we have counts for

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6 papers · 1 filter

math.DS2023★ 1 cited

Chaos and mixing homeomorphisms on fans

Iztok Banic, Goran Erceg, Judy Kennedy +2

We construct a mixing homeomorphism on the Lelek fan. We also construct a mixing homeomorphism on the Cantor fan. Then, we construct a family of uncountably many pairwise non-homeo…

math.DS2023★ 2 cited

An uncountable family of non-smooth fans that admit transitive homeomorphisms

Iztok Banic, Judy Kennedy, Chris Mouron +1

Recently, many examples of smooth fans that admit a transitive homeomorphism have been constructed. For example, a family of uncountably many pairwise non-homeomorphic smooth fans…

math.DS2023★ 2 cited

Quotients of dynamical systems and chaos on the Cantor fan

Iztok Banic, Goran Erceg, Judy Kennedy +1

Let be a dynamical system. Using an equivalence relation on , we introduce the quotient of the dynamical system . In the first part…

math.DS2023★ 1 cited

An uncountable family of smooth fans that admit transitive homeomorphisms

Iztok Banic, Goran Erceg, Judy Kennedy +2

We construct a family of uncountably many pairwise non-homeomorphic smooth fans that admit transitive homeomorphisms. In addition, we show that the star of Cantor fans admits a tra…

math.GN2023★ 1 cited

An embedding of the Cantor fan into the Lelek fan

Iztok Banič, Goran Erceg, Judy Kennedy

The Lelek fan is usually constructed as a subcontinuum of the Cantor fan in such a way that the set of the end-points of is dense in . It easily follows that the Lelek f…

math.DS2023★ 2 cited

Transitive mappings on the Cantor fan

Iztok Banič, Goran Erceg, Judy Kennedy +2

Many continua that admit a transitive homeomorphism may be found in the literature. The circle is probably the simplest non-degenerate continuum that admits such a homeomorphism. O…