Metric and Topological Multivalued Fractals. - Jan Andres; Jirí Fiser (Int. J. Bifurc. Chaos, 2004)

Sharkovskii's Theorem for Connectivity Gdelta-Relations. - Jan Andres; Pavla Snyrychová; Piotr Szuca (Int. J. Bifurc. Chaos, 2006)

On a Conjecture about the Fractal Structure of Language. - Jan Andres (J. Quant. Linguistics, 2010)

Fractal analysis of Poe's Raven. - Jan Andres; Martina Benesová (Glottometrics, 2011)

Period two implies chaos for a class of multivalued maps: A naive approach. - Jan Andres (Comput. Math. Appl., 2012)

Multivalued Fractals and Hyperfractals. - Jan Andres; Miroslav Rypka (Int. J. Bifurc. Chaos, 2012)

Fractal Analysis of Poe's Raven, II. - Jan Andres; Martina Benesová (J. Quant. Linguistics, 2012)

Methodological Note on the Fractal Analysis of Texts. - Jan Andres; Martina Benesová; Lubomír Kubácek; Jana Vrbková (J. Quant. Linguistics, 2012)

Visualization of Hyperfractals. - Jan Andres; Miroslav Rypka (Int. J. Bifurc. Chaos, 2013)

Note on Nonejective Topological Fractals on Peano's Continua. - Jan Andres; Lech Górniewicz (Int. J. Bifurc. Chaos, 2014)

Fuzzy fractals and hyperfractals. - Jan Andres; Miroslav Rypka (Fuzzy Sets Syst., 2016)

On Essential Fixed Points of Compact Mappings on Arbitrary Absolute Neighborhood Retracts and Their Application to Multivalued Fractals. - Jan Andres; Lech Górniewicz (Int. J. Bifurc. Chaos, 2016)

Sharkovsky-Type Theorems on S1 Applicable to Differential Equations. - Jan Andres; Jirí Fiser (Int. J. Bifurc. Chaos, 2017)

On a topological fuzzy fixed point theorem and its application to non-ejective fuzzy fractals. - Jan Andres; Miroslav Rypka (Fuzzy Sets Syst., 2018)

Block-Sharkovsky Type Theorem on the Circle Applicable to Differential Equations and Inclusions. - Jan Andres; Karel Pastor (Int. J. Bifurc. Chaos, 2018)

A Multivalued Version of the Block-Sharkovsky Theorem Applicable to Differential Equations on the Circle. - Jan Andres; Karel Pastor (Int. J. Bifurc. Chaos, 2018)

Note on Limit-Periodic Solutions of the Difference Equation xt + 1 - [h(xt) + λ]xt = rt, λ > 1. - Jan Andres; Denis Pennequin (Axioms, 2019)

On a topological fuzzy fixed point theorem and its application to non-ejective fuzzy fractals II. - Jan Andres; Miroslav Rypka (Fuzzy Sets Syst., 2019)

Sharp Block-Sharkovsky Type Theorem for Multivalued Maps on the Circle and Its Application to Differential Equations and Inclusions. - Jan Andres; Karel Pastor (Int. J. Bifurc. Chaos, 2019)

Fractal-based analysis of sign language. - Jan Andres; Jirí Langer; Vladimír Matlach (Commun. Nonlinear Sci. Numer. Simul., 2020)

Coexistence of Random Subharmonic Solutions of Random Impulsive Differential Equations and Inclusions on a Circle. - Jan Andres (Int. J. Bifurc. Chaos, 2020)

Chaos for Differential Equations with Multivalued Impulses. - Jan Andres (Int. J. Bifurc. Chaos, 2021)

Topological Chaos for Differential Inclusions with Multivalued Impulses on Tori. - Jan Andres (Int. J. Bifurc. Chaos, 2021)

Towards a Fractal Analysis of the Sign Language. - Jan Andres; Martina Benesová; Jirí Langer (J. Quant. Linguistics, 2021)

Parametric Topological Entropy for Multivalued Maps and Differential Inclusions with Nonautonomous Impulses. - Jan Andres; Pavel Ludvík (Int. J. Bifurc. Chaos, 2023)

Parametric topological entropy of families of multivalued maps in topological spaces and induced hyperspace maps. - Jan Andres; Pavel Ludvík (Commun. Nonlinear Sci. Numer. Simul., 2023)