On the stability of gyroscopic systems

Journal of Applied Mechanics, Transactions ASME

Volumn 65, Issue 2, 1998, Pages 519-522

  Lancaster, P ^a   Zizler, P ^a  

^a UNIVERSITY OF CALGARY   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0009696997     PISSN: 00218936     EISSN: 15289036     Source Type: Journal    
DOI: 10.1115/1.2789085     Document Type: Article

References (10)

1. Barkwell, L., Lancaster, P., and Markus, A., 1992, “Gyroscopically Stabilized Systems: A Class of Quadratic Eigenvalue Problems With Real Spectrum,”Canadian Jour, of Math., Vol. 44, pp. 42-53.
2. Gohberg, I., Lancaster, P., and Rodman, L., 1982, Matrix Polynomials, Academic Press, New York.
3. Hagedorn, P., 1975, “Über die Instabilität Konservativer Systeme mit Gyro-skopishen Kräften,”Ard. Rat. Mechn. Anal, Vol. 58, pp. 1-9.
4. Huseyin, K., 1978, Vibrations and Stability of Multiple Parameter Systems, North-Holland, Amsterdam.
5. Lakhadanov, V. M., 1975, “On Stabilization of Potential Systems,”J. of Applied Math. andMech. (PMM), Vol. 39, No. 1, pp. 45-50.
6. Lancaster, P., 1966, Lambda-matrices and Vibrating Systems, Pergamon Press, Oxford, UK.
7. Lancaster, P., and Tismenetsky, M., 1985, The Theory of Matrices, Academic Press, Orlando.
8. Seyranian, A., Stoustrop, J., and Kliem, W., 1995, “On Gyroscopic Stabilization,” Z. angew. Math. Phys., Vol. 46, pp. 255-267.
9. Walker, J. A., 1991, “Stability of Linear Conservative Gyroscopic Systems,” ASME Journal of Applied Mechanics, Vol. 58, pp. 229-232.
10. Wu, J. W., and Tsao, T. C., 1994, “A Sufficient Stability Condition for Linear Conservative Gyroscopic Systems,” ASME Journal of Applied Mechanics, Vol. 61, pp. 715-717.