Control of the dynamic behavior of two-member systems with flutter
- 17 Downloads
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.
Unable to display preview. Download preview PDF.
- 1.V. G. Verbitskii and L. G. Lobas, “Regions of attraction in the problem of the plane motion of systems with flutter,” Prikl. Mat. Mekh.,48, No. 3, 498–503 (1984).Google Scholar
- 2.V. G. Verbitskii and L. G. Lobas, “Bifurcation and stability of steady motions of wheeled vehicles,” Izv. Akad. Nauk SSSR, Mekh. Tverd. Tela, No. 1, 57–63 (1988).Google Scholar
- 3.L. G. Lobas, “Free vibrations of a wheel on the self-adjusting column of the chassis with nonlinear damper,” Prikl. Mat. Mekh.,45, No. 4, 756–759 (1981).Google Scholar
- 4.L. G. Lobas, “Mathematical model of coupled systems with flutter,” Prikl. Mekh.,20, No. 6, 80–87 (1984).Google Scholar
- 5.L. G. Lobas, “Course stability of two-member wheeled vehicles,” Prikl. Mekh.,25, No. 4, 104–111 (1989).Google Scholar
- 6.L. G. Lobas and Lyudm. G. Lobas, “Effect of the elasticity of rotating wheels on the path of a two-member road strain,” Prikl. Mekh.,22, No. 1, 81–86 (1986).Google Scholar
- 7.D. R. Merkin, Introduction to the Theory of Stability of Motion [in Russian], Nauka, Moscow (1971).Google Scholar
- 8.Y. Rocard, Dynamic Instability: Automobiles, Aircraft, Suspension Bridges, Ungar, New York (1958).Google Scholar
- 9.R. Scheidl, H. Troger, and K. Zeman, “Coupled flutter and divergence bifurcation of a double pendulum,” Int. J. Nonlinear Mech.,19, No. 2, 163–176 (1984).Google Scholar
© Plenum Publishing Corporation 1991