Y.A. Khulief
[1] W. Goldsmith, Impact: The theory and physical behaviour of colliding solids (London: Edward Arnold 1960). [2] J.B. Keller, Impact with friction, ASME Journal of Applied Mechanics, 53, 1986, 1–4. [3] R.M. Brach, Rigid body collisions, ASME Journal of Applied Mechanics, 56, 1989, 133–138. [4] H. Cohen & G.P. MacSithigh, Impulsive motions of elastic pseudo rigid bodies, ASME Journal of Applied Mechanics, 58, 1991, 1042–1048. [5] W.J. Stronge, Unravelling paradoxical theories in rigid body collisions, ASME Journal of Applied Mechanics, 58, 1991, 1049–1055. [6] V. Ceanga & Y. Hurmuzlu, A new look at an old problem: Newton’s cradle, ASME Journal of Applied Mechanics, 68, 2001, 575–583. [7] T.R. Kane, Impulsive motions, ASME Journal of Applied Mechanics, 29, 1962, 715–718. [8] S. Dubowsky & F. Freudenstein, Dynamic analysis of mechanical systems with clearances, ASME Journal of Engineering for Industry, 93, 1971, 305–309. [9] T. Lee & A. Wang, On the dynamics of intermittent motion mechanisms, ASME Paper No. 82-DET-65, 1982. [10] J.D. Papastavridis, Impulsive motion of ideally constrained system via analytical dynamics, Journal of Engineering Science, 27 (14), 1989, 1445–1461. [11] R. Roy, R. Rocke, & J. Foster, The application of impact dampers to continuous systems, ASME Journal of Engineering for Industry, 1975, 1317–1324. [12] S. Dubowsky, T. Deck, & H. Costello, The dynamic modelling of flexible spatial machines with clearance connections, ASME Paper No. 86-DET-62, 1986. [13] Y.A. Khulief & A.A. Shabana, A continuous model for the impact analysis of flexible multibody systems, Journal of Mechanisms & Machine Theory, 22 (3), 1987, 213–224. [14] B.V. Chapnik, G.R. Heppler, & J.D. Aplevich, Modelling impact on a one link flexible robotic arm, IEEE Transactions on Robotic & Automation, 7 (4), 1991, 479–488. [15] Y.A. Khulief & A.A. Shabana, Dynamic analysis of constrained system of rigid and flexible bodies with intermittent motion, ASME Journal of Mechanisms, Transmission & Automation in Design, 108, 1986, 38–45. [16] J.M. Housner & P.E. McGowan, An analytical treatment of discretely varying constraints and inertial properties in multibody systems, AIAA Paper No. 86-0896-CP, 1986. [17] A.S. Yigit, A.G. Ulsoy, & R.A. Scott, Dynamics of radially rotating beam with impact: Part-I Theoretical and computational model, ASME Journal of Vibration & Acoustics, 112, 1990, 65–70. [18] Y.A. Khulief, Spatial formulation of elastic multibody systems with impulsive constraints, Journal of Multibody System Dynamics, 4 (4), 2000, 383–406. [19] W. Kecs & P. Teoderescu, Applications of the theory of distributions in mechanics (Kent, England: Tunbridge Wells, 1974). [20] S.K. Sinha, Combined torsional-bending-axial dynamics of a twisted rotating cantilever Timoshenko beam with contactimpact loads at the free end, ASME Journal of Applied Mechanics, 74, 2007, 505–522. [21] Y.A. Khulief, On the finite element dynamic analysis of flexible mechanisms, Computer Methods Appl. Mech. Eng. 97, 1992, 23–32. [22] Y.A. Khulief, Smooth vs. pieced-interval dynamic modelling of impulsive events in multibody mechanical systems, Proc. IASTED AsiaMS2007, Beijing, China, October 8–10, 2007, Paper No. 571-099, 122–127. 85 [23] C.J. Lu & M.C. Kuo, Coefficients of restitution based on a fractal surface model, ASME Journal of Applied Mechanics, 70, 2003, 339–345.
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