Publications
Selected from my Google Scholar profile. My thesis is available here.
Erdos number
Through my academic publications, I found through Richard Boardman’s blog a finite Erdős number of 6:
- Pepper, R.A., Beg, M., Cortés-Ortuño, D., Kluver, T., Bisotti, M-A., Carey, R., Vousden, M., Albert, M., Wang, W., Hovorka, O., Fangohr, H., (2018). Skyrmion states in thin confined polygonal nanostructures. Journal of Applied Physics 123, 093903
- Boardman, R.P., Fangohr, H., Cox, S.J., Goncharov, A.V., Zhukov, A.A. and de Groot, P.A.J., (2004). Micromagnetic simulation of ferromagnetic part-spherical particles. Journal of applied physics, 95(11), 7037-39
- Blott, B.H., Cox, S.J., Daniell, G.J., Caton, M.J., Nicole, D.A., (2000). High fidelity imaging and high performance computing in nonlinear EIT. Physiological Measurement. 21 (1), 7-13.
- D.A. Nicole, E.K. Lloyd and J.S. Ward, Transputer link reconfiguration : switching networks for 4-valent graphs, IEE Proc 137 (1990) 239-244.
- Norman L. Biggs, E. K. Lloyd and Robin J.Wilson, Graph theory: 1736-1936, Clarendon Press, Oxford, 1976.
- P. Erdős and Robin J. Wilson, On the chromatic index of almost all graphs, J. Combinatorial Theory B23 (1977), 255-257.
More recently, I’ve found I have managed to lower this to 4:
- Pepper, R. A., Beg, M., Cortés-Ortuño, D., Kluyver, T., Bisotti, M.-A., Carey, R., Vousden, M., Albert, M., Wang, W., Hovorka, O., & Fangohr, H. (2018). Skyrmion states in thin confined polygonal nanostructures. In Journal of Applied Physics (Vol. 123, Issue 9). AIP Publishing. https://doi.org/10.1063/1.5022567
- Kluyver, T., Ragan-Kelley, B., Pérez, F. Granger, B., Bussonnier, M., Frederic, J., Kelley, K., Hamrick, J., Grout, J., Corlay, S., Ivanov, P., Avila, D., Abdalla, S., Willing, C., (2016) Jupyter Notebooks – a publishing format for reproducible computational workflows, Positioning and Power in Academic Publishing: Players, Agents and Agendas https://doi.org/10.3233/978-1-61499-649-1-87
- Butler, S., Grout, J. (2011). A Construction of Cospectral Graphs for the Normalized Laplacian. In The Electronic Journal of Combinatorics (Vol. 18, Issue 1). The Electronic Journal of Combinatorics. https://doi.org/10.37236/718
- Butler, S., Erdős, P., Graham, R., (2015) Egyptian Fractions with Each Denominator Having Three Distinct Prime Divisors. Integers 15. http://math.colgate.edu/~integers/vol15.html
Interestingly, the last was published 21 years after Erdős died, so I am in two minds as to whether it counts!
2022
- Confinement of Skyrmions in Nanoscale FeGe Device-like structures
2020
2019
- Stable and manipulable Bloch point
2018
- Fidimag - A Finite Difference Atomistic and Micromagnetic Simulation Package
- Proposal for a micromagnetic standard problem for materials with Dzyaloshinskii-Moriya interaction
- Skyrmion states in thin confined polygonal nanostructures
- Current-induced instability of domain walls in cylindrical nanowires
2017
- Thermal stability and topological protection of skyrmions in nanotracks
- User interfaces for computational science: A domain specific language for OOMMF embedded in Python
- Ground state skyrmion and helical states in confined FeGe nanostructures