Sets of primitive words given by fixed points of mappings. - Janusz Matyja (Int. J. Comput. Math., 2001)

An Example of One-sided, D-chaotic CA Over Four Elementary Alphabet, Which is Not E-chaotic and Not Injective. - Wit Forys; Janusz Matyja (J. Cell. Autom., 2011)

On One-Sided, D-Chaotic Cellular Automata, Having Continuum of Fixed Points and Topological Entropy log (p) for any Prime p3. - Wit Forys; Janusz Matyja (J. Cell. Autom., 2012)

On One-Sided, D-Chaotic Cellular Automaton, Having Continuum of Fixed Points and Topological Entropy log(3). - Wit Forys; Janusz Matyja (J. Cell. Autom., 2013)

On One-Sided, D-Chaotic CA Without Fixed Points, Having Continuum of Periodic Points With Period 2 and Topological Entropy log(p) for Any Prime p. - Wit Forys; Janusz Matyja (Entropy, 2014)

On One-sided, Topologically Mixing Cellular Automata, Having Continuum of Fixed Points and Topological Entropy log(n) for any Integer n > 1. - Wit Forys; Janusz Matyja (J. Cell. Autom., 2014)

On One-Sided, Topologically Mixing and Strongly Transitive CA with a Continuum of Period-Two Points. - Wit Forys; Janusz Matyja (J. Cell. Autom., 2016)

Extensions of Certain Transitive CA with Finite Sets of m-periodic Points. - Janusz Matyja (J. Cell. Autom., 2018)

Topological and Measure-Theoretic Properties of Certain Open, Topologically Mixing and Strongly Transitive CA. - Janusz Matyja (J. Cell. Autom., 2019)

Extensions of One-Sided Surjective CA with Certain Measure-Theoretic Properties. - Janusz Matyja (J. Cell. Autom., 2019)

Ergodic Properties of Certain Strongly Transitive CA with a Continuum of Two-Periodic Points. - Janusz Matyja (J. Cell. Autom., 2021)