Currently browsing: Items authored or edited by Dan Rust https://orcid.org/0000-0002-6467-4050

Balchin, Scott and Rust, Dan (2017). Computations for Symbolic Substitutions. Journal of Integer Sequences, 20, article no. 17.4.1.

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Fokkink, Robbert; Rust, Dan and Salo, Ville (2024). Automorphism groups of random substitution subshifts. Indagationes Mathematicae, 35(5) pp. 931–958.

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Fokkink, Robbert and Rust, Dan (2024). Queen reflections: a modification of Wythoff Nim. International Journal of Game Theory, 53 pp. 1099–1117.

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Gohlke, P.; Mitchell, A.; Rust, D. and Samuel, T. (2023). Measure theoretic entropy of random substitution subshifts. Annales Henri Poincaré, 24(1) pp. 277–323.

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Gohlke, Philipp; Rust, Dan and Spindeler, Timo (2019). Shifts of finite type and random substitutions. Discrete & Continuous Dynamical Systems - A, 39(9) pp. 5085–5103.

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Mañibo, Neil; Rust, Daniel and Walton, James J. (2025). Substitutions on compact alphabets. Journal of the London Mathematical Society, 111(3), article no. e70123.

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Moat, Richard J; Clarke, Daniel John; Carter, Francesca; Rust, Dan and Jowers, Iestyn (2024). A class of aperiodic honeycombs with tuneable mechanical properties. Applied Materials Today, 37, article no. 102127.

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Mañibo, Neil; Rust, Dan and Walton, James J. (2023). Spectral properties of substitutions on compact alphabets. Bulletin of the London Mathematical Society, 55(5) pp. 2425–2445.

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Miro, Eden; Rust, Dan; Sadun, Lorenzo and Tadeo, Gwendolyn S. (2022). Topological mixing of random substitutions. Israel Journal of Mathematics(2022)

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Maloney, Gregory R. and Rust, Dan (2018). Beyond primitivity for one-dimensional substitution subshifts and tiling spaces. Ergodic Theory and Dynamical Systems, 38(3) pp. 1086–1117.

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Rust, Dan (2020). Periodic points in random substitution subshifts. Monatshefte für Mathematik, 193 pp. 683–704.

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Rust, Dan and Spindeler, Timo (2018). Dynamical systems arising from random substitutions. Indagationes Mathematicae, 29(4) pp. 1131–1155.

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Rust, Dan (2016). An uncountable set of tiling spaces with distinct cohomology. Topology and its Applications, 205 pp. 58–81.

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