Currently browsing: Items authored or edited by Andrew Neate https://orcid.org/0000-0002-9700-191X

Pawley, Susan and Neate, Andrew (2024). The new normal: What does maths and stats support and teaching look like post pandemic? MSOR Connections, 22(1) pp. 69–75.

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Lyakhova, Sofya and Neate, Andrew (2024). Engagement and online mathematics enrichment for secondary students. Teaching Mathematics and its Applications: An International Journal of the IMA (Early access).

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Wilson, Rory P.; Holton, Mark D.; Neate, Andrew; Del’Caño, Monserrat; Quintana, Flavio; Yoda, Ken and Gómez-Laich, Agustina (2022). Luck and tactics in foraging success: the case of the imperial shag. Marine Ecology Progress Series, 682 pp. 1–12.

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Lyakhova, Sofya and Neate, Andrew (2021). Further Mathematics, student choice and transition to university: part 2—non-mathematics STEM degrees. Teaching Mathematics and its Applications: An International Journal of the IMA, 40(3) pp. 210–233.

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Lyakhova, Sofya; Neate, Andrew; Durbin, Samantha and Dorris, Rachel (2021). Secondary students engaging in a live online enrichment programme. In: Proceedings of the British Society for Research into Learning Mathematics (Marks, R ed.), 41(2).

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Clark-Wilson, Alison; Bretscher, Nicola; Crisan, Cosette; Geraniou, Eirini; Gono, Ebert; Neate, Andrew and Shore, Chris (2021). Learning from the pandemic: Capitalising on opportunities and overcoming challenges for mathematics teaching and learning practices with and through technology. In: Proceedings of the British Society for Research into Learning Mathematics (Marks, R ed.), 41(2).

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Lyakhova, Sofya and Neate, Andrew (2019). Further Mathematics, student choice and transition to university: part 1 - Mathematics degrees. Teaching Mathematics and its Applications: An International Journal of the IMA, 38(4) pp. 167–190.

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Shepard, Emily; Cole, Emma-Louise; Neate, Andrew; Lempidakis, Emmanouil and Ross, Andrew (2019). Wind prevents cliff-breeding birds from accessing nests through loss of flight control. eLife, 8

Wilson, Rory P.; Neate, Andrew; Holton, Mark D.; Shepard, Emily L.C.; Scantlebury, D. Michael; Lambertucci, Sergio A.; di Virgilio, Agustina; Crooks, Elaine; Mulvenna, Christina and Marks, Nikki (2018). Luck in Food Finding Affects Individual Performance and Population Trajectories. Current Biology, 28(23) 3871-3877.e5.

Lyakhova, Sofya and Neate, Andrew (2017). Further Mathematics and the transition between school and university mathematics. In: Mathematics Education beyond 16: Pathways and Transitions, 10/7/2017-12/7/2017, University of Birmingham, IMA.

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Neate, Andrew and Truman, Aubrey (2016). Semiclassical stochastic mechanics for the Coulomb potential with applications to modelling dark matter. Journal of Mathematical Physics, 57(5), article no. 052103.

Tanner, Howard; Lyakhova, Sofya and Neate, Andrew (2016). Choosing Further Mathematics. Cylchgrawn Addysg Cymru / Wales Journal of Education, 18(2)

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Neate, Andrew and Truman, Aubrey (2014). Semiclassical wave functions and semiclassical dynamics for the Kepler/Coulomb problem. Journal of Physics A: Mathematical and Theoretical, 47(22), article no. 225302.

Neate, Andrew and Truman, Aubrey (2013). A stochastic Burgers-Zeldovich model for the formation of planetary ring systems and the satellites of Jupiter and Saturn. Journal of Mathematical Physics, 54(3), article no. 033512.

Durran, Richard; Neate, Andrew; Truman, Aubrey and Smolyanov, Oleg (2012). A Burgers-Zeldovich Model for the Formation of Planetesimals via Nelson's Stochastic Mechanics. In: Zhao, Huaizhong and Truman, Aubrey eds. New Trends in Stochastic Analysis and Related Topics. Interdisciplinary Mathematical Sciences, 12. World Scientific, pp. 127–139.

Neate, Andrew and Truman, Aubrey (2012). Hamilton-Jacobi Theory and the Stochastic Elementary Formula. In: Zhao, Huaizhong and Truman, Aubrey eds. New Trends in Stochastic Analysis and Related Topics. Interdisciplinary Mathematical Sciences, 12. World Scientific, pp. 399–437.

Neate, Andrew; Reasons, Scott and Truman, Aubrey (2011). The stochastic Burgers equation with vorticity: Semiclassical asymptotic series solutions with applications. Journal of Mathematical Physics, 52(8) 083512.

Durran, R.; Neate, A.; Truman, A. and Wang, F.-Y. (2008). The correspondence limit of the atomic elliptic state. EPL (Europhysics Letters), 84(3), article no. 30003.

Neate, Andrew and Truman, Aubrey (2008). On the Stochastic Burgers Equation and Some Applications to Turbulence and Astrophysics. In: Morters, Peter; Moser, Roger; Penrose, Mathew; Schwetlick, Hartmut and Zimmer, Johannes eds. Analysis and Stochastics of Growth Processes and Interface Models. Oxford: Oxford University Press, pp. 281–305.

Neate, Andrew and Truman, Aubrey (2008). A One-Dimensional Analysis of Singularities and Turbulence for the Stochastic Burgers Equation in d Dimensions. In: Dalang, Robert; Russo, Francesco and Dozzi, Marco eds. Seminar on Stochastic Analysis, Random Fields and Applications V. Progress in Probability, 59. Birkhauser, pp. 305–330.

Durran, Richard; Neate, Andrew and Truman, Aubrey (2008). The divine clockwork: Bohr’s correspondence principle and Nelson’s stochastic mechanics for the atomic elliptic state. Journal of Mathematical Physics, 49(3), article no. 032102.

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Durran, Richard; Neate, Andrew; Truman, Aubrey and Wang, Feng-Yu (2008). On the divine clockwork: The spectral gap for the correspondence limit of the Nelson diffusion generator for the atomic elliptic state. Journal of Mathematical Physics, 49(10) p. 102103.

Neate, A. D. and Truman, A. (2007). Geometric Properties of the Maxwell Set and a Vortex Filament Structure for Burgers Equation. Letters in Mathematical Physics, 80(1) pp. 19–35.

Neate, Andrew and Truman, Aubrey (2007). A One Dimensional Analysis of Turbulence and Its Intermittence for the d-dimensional Stochastic Burgers Equation. Markov Processes and Related Fields, 13(2) pp. 213–238.

Neate, A. D. and Truman, A. (2005). A one-dimensional analysis of real and complex turbulence and the Maxwell set for the stochastic Burgers equation. Journal of Physics A: Mathematical and General, 38(32) pp. 7093–7127.