References
K. Bokhammas. Ready to roll. Bridge Design and Engineering 109 (2022), 48–49.
Bridge Awards. The Bridges Design Award. Available at https://www.bridgesawards.co.uk/winners/winners-2023.
L. Hall and S. Wagon. Roads and wheels. Math. Mag. 65 (1992), 283–301.
J. C. Maxwell. On the theory of rolling curves. Trans. Royal Soc. Edinb. 16 (1849), 519–540. Available at http://archive.org/details/transactionsofro16roy/page/518/mode/2up.
M. Parker. A needlessly complicated but awesome bridge. Available at https://www.youtube.com/watch?v=SsGEcLwjgEg.
T. Randall-Page. Cody Dock Rolling Bridge. Available at https://thomasrandallpage.com/Cody-Dock-Rolling-Bridge.
T. Randall-Page. Cake Industries, Price & Myers, Cody Dock Rolling Bridge: fabrication. Available at https://www.youtube.com/watch?v=M_HTNX2M3X8.
G. B. Robison. Rockers and rollers. Math. Mag. 33 (1960), 139–144.
A. Slavík, S. Wagon, and D. Schwalbe. VisualDSolve: Visualizing Differential Equations with Mathematica, 2nd edition. Wolfram Research, 2009.
S. Wagon. The ultimate flat tire. Math Horizons, February 1999, 14–17.
S. Wagon. Shaping a road and finding the corresponding wheel. Wolfram Demonstrations Project. Available at http://demonstrations.wolfram.com/ShapingARoadAndFindingTheCorrespondingWheel.
S. Wagon. A rolling square bridge: Reimagining the wheel. Wolfram Community. Available at https://community.wolfram.com/groups/-/m/t/2917199.
D. G. Wilson. Problem E1668. Amer. Math. Monthly 71 (1964), 205; solution can be found in Amer. Math. Monthly 72 (1965), 82–83.
Exploratorium. Square wheels. Available at https://www.exploratorium.edu/snacks/square-wheels.
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Jacquemot, A., Randall-Page, T., Slavík, A. et al. A Rolling Square Bridge: Reimagining the Wheel. Math Intelligencer (2024). https://doi.org/10.1007/s00283-024-10335-4
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DOI: https://doi.org/10.1007/s00283-024-10335-4