CISM-AIMETA Advanced School on "Dynamic Stability and Bifurcation in Nonconservative Mechanics"
D. Bigoni, Nonlinear Solid Mechanics: Bifurcation Theory and Material Instability, Cambridge University Press, 2012.
O. Doaré, Dissipation effect on local and global fluid-elastic instabilities, in Nonlinear Physical Systems, Kirillov and Pelinovsky Eds., Wiley, 2014.
O.N. Kirillov, Nonconservative Stability Problems of Modern Physics, De Gruyter, Berlin, Boston, 2013.
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A.V. Metrikine, S.N. Verichev, Instability of vibration of a moving oscillator on a flexibly supported Timoshenko beam, Archive of Applied Mechanics 71(9) (2001) 613–624.
O.M. O’Reilly, Intermediate Engineering Dynamics: A Unified Treatment of Newton-Euler and Lagrangian Mechanics, Cambridge University Press, New York, 2008.
O.M. O’Reilly, Modeling Nonlinear Problems in the Mechanics of Strings and Rods: The Role of the Balance Laws. Springer, New York. To be published in 2017.
A. Ruina, R. Pratap, Introduction to Statics and Dynamics, Oxford University Press, http://ruina.tam.cornell.edu/Book/
A. Ruina, Non-holonomic stability aspects of piecewise-holonomic systems, Reports in Mathematical Physics, 42 (1998) 91–100.
J.P Meijaard, J. M Papadopoulos, A. Ruina, A.L Schwab, Linearized dynamics equations for the balance and steer of a bicycle: a benchmark and review, Proc. Roy. Soc. A. 463 (2007) 1955–1982.
M. J. Coleman, A. Ruina, An uncontrolled walking toy that cannot stand still, Phys. Rev. Lett. 80 (1998) 3658.