2023
Density functions of periodic sequences of continuous events (Journal article)
Anosova, O., & Kurlin, V. (2023). Density functions of periodic sequences of continuous events. Journal of Mathematical Imaging and Vision.
2022
Anosova, O., & Kurlin, V. (2022). Density Functions of Periodic Sequences. In Unknown Conference (pp. 395-408). Springer International Publishing. doi:10.1007/978-3-031-19897-7_31DOI: 10.1007/978-3-031-19897-7_31
Bright, M., Anosova, O., & Kurlin, V. (2022). A Formula for the Linking Number in Terms of Isometry Invariants of Straight Line Segments. COMPUTATIONAL MATHEMATICS AND MATHEMATICAL PHYSICS, 62(8), 1217-1233. doi:10.1134/S0965542522080024DOI: 10.1134/S0965542522080024
Ropers, J., Mosca, M. M., Anosova, O., Kurlin, V., & Cooper, A. I. (2022). Fast Predictions of Lattice Energies by Continuous Isometry Invariants of Crystal Structures. In Unknown Conference (pp. 178-192). Springer International Publishing. doi:10.1007/978-3-031-12285-9_11DOI: 10.1007/978-3-031-12285-9_11
Anosova, O., & Kurlin, V. (2022). Density functions of periodic sequences. Retrieved from http://arxiv.org/abs/2205.02226v1
2021
A unique and continuous code of all periodic crystals (Conference Paper)
Anosova, O., Widdowson, D., & Kurlin, V. (2021). A unique and continuous code of all periodic crystals. In ACTA CRYSTALLOGRAPHICA A-FOUNDATION AND ADVANCES Vol. 77 (pp. C427). Retrieved from https://www.webofscience.com/
Introduction to invariant-based machine learning for periodic crystals (Conference Paper)
Ropers, J., Mosca, M. M., Anosova, O., & Kurlin, V. (2021). Introduction to invariant-based machine learning for periodic crystals. In ACTA CRYSTALLOGRAPHICA A-FOUNDATION AND ADVANCES Vol. 77 (pp. C671). Retrieved from https://www.webofscience.com/
Anosova, O., & Kurlin, V. (2021). An Isometry Classification of Periodic Point Sets. In Unknown Conference (pp. 229-241). Springer International Publishing. doi:10.1007/978-3-030-76657-3_16DOI: 10.1007/978-3-030-76657-3_16
2020
Bright, M., Anosova, O., & Kurlin, V. (2020). A Proof of the Invariant Based Formula for the Linking Number and its Asymptotic Behaviour. Retrieved from http://arxiv.org/abs/2011.04631v3
