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Bicycle 5 - Dynamic Model Fig 1 – Bicycle Dynamics Fail
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Literature Review Compendex (Requirements): 1) Journal Article 2) Analysis of an overall 2D bike and rider model 3) Analysis of a piece of a bike and rider model
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Parent Model – Base Fig 2 – From “Full Interactive Model for Interactive Bicycle Simulator” [5]. Fig 3 –Equations for Kinetic (T), Potential (V) Energy and Dissipative Function (D) [5]. Fig 4 –Lagrange’s Equation [5].
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Our Proposed Model Diagram Source List for Constants K 1,C 1 – [2] K 2,C 2 – K 3,C 3 – [3] K 4,C 4 – [3] K 5,C 5 – Rider Inertia – [2]? Bicycle Inertia Fig 5 – Dynamic model from [5] with an additional spring and damper added to simulate the dynamics of a front shock.
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Springs, Dampers, and Inertia - Rider Fig 5 – “A Dynamic System Model of an Off-Road Cyclist” [2]. Fig 6 – A table of tested anthropometric parameters quantities, averaged over seven different subjects. [2]. Fig 7 – Spring stiffness and damping constants for the model of a rider [2].
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Springs, Dampers, and Inertias - Tires Fig 8 and 9 – Results from a tire test for spring stiffness and damping parameters [3].
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Spring and Damper of the Seat and the Inertia of the Bicycle
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Spring and Damper – Front Shock
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Completed Model – What Next? Requires some work Re-Derive Equations of Motion using Lagrange’s method Verify accuracy and check for errors Check with Dr. Schmitt for help Risks Model Development and EOM will take time to develop May be completely incorrect
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References, Etc… [1] H. Wilczynski, M.L. Hull, “A Dynamic System Model for Estimating Surface-Induced Frame Loads During Off-Road Cycling,” Journal of Mechanical Design, Transactions Of the ASME, vol. 116, n. 3, pp, 816-822, Sept. 1994. [2] E.L. Wang, M.L. Hull, “A Dynamic System Model of an Off-Road Cyclist,” Journal of Biomechanical Engineering, vol. 119, n. 3, pp. 248-253, Aug. 1997. [3] M. Waechter, F. Riess, and N. Zacharias, “A Multibody Model for the Simulation of Bicycle Suspension Systems,” Vehicle System Dynamics, vol. 37, pp. 3-28, 2002. [4] J.P. Wideberg “Dynamic effect of the non-rigid modified bicycle model,” Journal of Automobile Engineering, vol. 216, n. 9, pp. 712-722, 2002. [5] Q. He, X, Fan, and D. Ma, “Full Bicycle Dynamic Model for Interactive Bicycle Simulator,” Journal of Computing and Information Science in Engineering, vol. 5, n. 4, pp. 373-380, Dec. 2005. [6] J.K. Titlestad, A.R.Whittaker, A.C. Fairlie-Clarke, M.C. Davie, and S. Grant, “Numerical and Experimental Simulation of Mountain Bike Suspension,” Materials Science Forum, vol. 440-441, pp. 111-118, 2003.
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