Research outputs
2026
MCSG: A Method for Simultaneous Disproportionality Analysis and Background Rate Estimation in Large Pharmacovigilance Databases
Bright, M., Kontsioti, E., Pirmohamed, M., Zhou, Y., & Maskell, S. (2026). MCSG: A Method for Simultaneous Disproportionality Analysis and Background Rate Estimation in Large Pharmacovigilance Databases. DRUG SAFETY, 49(4), 481-491. doi:10.1007/s40264-025-01632-8
2025
Reversible Jump SMC
Bright, M., & Maskell, S. (2025). Reversible Jump SMC. In 2025 IEEE 10th International Workshop on Computational Advances in Multi-Sensor Adaptive Processing (CAMSAP) (pp. 271-275). IEEE. doi:10.1109/camsap66162.2025.11423972
Signal Detection for Drug Safety Fusing Spontaneous Reporting System and Social Media
Zhou, Y., Bright, M., Heap, J., Jones, A. R., Pirmohamed, M., & Maskell, S. (2025). Signal Detection for Drug Safety Fusing Spontaneous Reporting System and Social Media. In 2025 IEEE Sensor Data Fusion Trends Solutions Applications Sdf 2025. doi:10.1109/SDF67080.2025.11330578
2024
Continuous Spaces of Low Dimensional Lattices
Bright, M. (2024, February 28). Continuous Spaces of Low Dimensional Lattices.
2023
Continuous Chiral Distances for 2-Dimensional Lattices
Bright, M., Cooper, A., & Kurlin, V. (n.d.). Continuous Chiral Distances for 2-Dimensional Lattices. Chirality. Retrieved from https://onlinelibrary.wiley.com/journal/1520636X
The crystal isometry principle justifies a new data standard for all periodic crystals
Cooper, A. I., Widdowson, D. E., Bright, M. J., & Kurlin, V. A. (2023). The crystal isometry principle justifies a new data standard for all periodic crystals. Acta Crystallographica Section A: Foundations and advances, 79(a2), c76. doi:10.1107/s2053273323095335
Geographic style maps for two-dimensional lattices
Bright, M., Cooper, A. I., & Kurlin, V. (2023). Geographic style maps for two-dimensional lattices. ACTA CRYSTALLOGRAPHICA A-FOUNDATION AND ADVANCES, 79, 1-13. doi:10.1107/S2053273322010075
2022
The Crystal Isometry Principle
Kurlin, V., Widdowson, D., Cooper, A., & Bright, M. (2022). The Crystal Isometry Principle. In ACTA CRYSTALLOGRAPHICA A-FOUNDATION AND ADVANCES Vol. 78 (pp. E293-E294). Retrieved from https://www.webofscience.com/
A Formula for the Linking Number in Terms of Isometry Invariants of Straight Line Segments
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/S0965542522080024
2021
A Proof of the Invariant Based Formula for the Linking Number and its Asymptotic Behaviour
A Proof of the Invariant-Based Formula for the Linking Number and Its Asymptotic Behaviour
Bright, M., Anosova, O., & Kurlin, V. (2021). A Proof of the Invariant-Based Formula for the Linking Number and Its Asymptotic Behaviour. In Lecture Notes in Computational Science and Engineering Vol. 143 (pp. 37-60). doi:10.1007/978-3-030-76798-3_3
A Proof of the Invariant-Based Formula for the Linking Number and Its Asymptotic Behaviour
Bright, M., Anosova, O., & Kurlin, V. (2021). A Proof of the Invariant-Based Formula for the Linking Number and Its Asymptotic Behaviour. In Numerical Geometry, Grid Generation and Scientific Computing (Vol. 143, pp. 37-60). Springer Nature. doi:10.1007/978-3-030-76798-3_3
Easily computable continuous metrics on the space of isometry classes of all 2-dimensional lattices.
2020
Encoding and topological computation on textile structures
Bright, M., & Kurlin, V. (2020). Encoding and topological computation on textile structures. Computers & Graphics, 90, 51-61. doi:10.1016/j.cag.2020.05.014