References
- Adams, G. (1995). Self-excited oscillations of two elastic half-spaces sliding with a constant coefficient of friction, ASME, Journal of Applied Mechanics 62(4): 867-872.
- Agwa, M. and Pinto da Costa, A. (2008). Instability of frictional contact states in infinite layers, European Journal of Mechanics, A: Solids 27(3): 487-503.
- Agwa, M. and Pinto da Costa, A. (2011). Surface instabilities in linear orthotropic half-spaces with a frictional interface, ASME, Journal of Applied Mechanics 78(4), Paper 041002.
- Batoz, J.-L. and Dhatt, G. (1990). Modélization des Structures par Eléments Finis. Vol. 1: solides élastiques, Herme`s, Paris.
- Ibrahim, R. (1994). Friction-induced vibration, chatter, squeal, and chaos, Part I:Mechanics of contact and friction, Part II: Dynamics and modeling, ASME, Applied Mechanics Reviews 47(7): 209-253.
- Maple (2013). Maplesoft software company, http://www.maplesoft.com/.
- Martins, J., Faria, L. and Guimarã, J. (1992). Dynamic surface solutions in linear elasticity with frictional boundary conditions, in R. Ibrahim and A.A. Soom (Eds.), Friction- Induced Vibration, Chatter, Squeal and Chaos, ASME, New York, NY, pp. 33-39.
- Martins, J., Guimarães, J. and Faria, L. (1995). Dynamic surface solutions in linear elasticity and viscoelasticity with frictional boundary conditions, ASME, Journal of Vibration and Acoustics 117(4): 445-451.
- Martins, J. and Raous, M. (Eds.) (2002). Friction and Instabilities, Springer, Vienna.
- Pinto da Costa, A. and Agwa, M. (2009). Frictional instabilities in orthotropic hollow cylinders, Computers and Structures 87(21-22): 1275-1286.
- Rand, O. and Rovenski, V. (2005). Analytical Methods in Anisotropic Elasticity with Symbolic Computational Tools, Birkhauser, Basel.