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  1. Reversibility of extreme relational structures.Miloš S. Kurilić & Nenad Morača - 2020 - Archive for Mathematical Logic 59 (5-6):565-582.
    A relational structure \ is called reversible iff each bijective homomorphism from \ onto \ is an isomorphism, and linear orders are prototypical examples of such structures. One way to detect new reversible structures of a given relational language L is to notice that the maximal or minimal elements of isomorphism-invariant sets of interpretations of the language L on a fixed domain X determine reversible structures. We isolate certain syntactical conditions providing that a satisfiable \-theory defines a class of interpretations (...)
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  • Retractions of reversible structures.Miloš S. Kurilić - 2017 - Journal of Symbolic Logic 82 (4):1422-1437.
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  • Posets of copies of countable ultrahomogeneous tournaments.Miloš S. Kurilić & Stevo Todorčević - 2024 - Annals of Pure and Applied Logic 175 (10):103486.
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