The stability of linear potential giroscopic systems in cases when potential energy posesses maximum

Prikladnaya Matematika i Mekhanika

Volumn 61, Issue 3, 1997, Pages 385-389

  Bulatovic, R M ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EIGENVALUES AND EIGENFUNCTIONS; EQUATIONS OF MOTION; LOADS (FORCES); LYAPUNOV METHODS; MATRIX ALGEBRA; SYSTEM STABILITY; THEOREM PROVING;

LINEAR POTENTIAL GYROSCOPIC SYSTEMS;

MECHANICS;

EID: 0031140258     PISSN: 00328235     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (7)

1. Seyranian A., Stoustrup ./., Kliem W. On gyroscopic stabilization // Dan. Center for Appl. Math, and Mech. 1994. Report N 486, P. 13.
2. Jinn-Wen Wu, Tsu-Chin Tsao, A sufficient stability condition for linear conservative gyroscopic systems//Trans. ASME. Appl. Mech. 1994. V. 61. N3. P. 715-717.
3. Hagedorn P. Über die Instabilität konservativer Systeme mit gyroskopischen Kräften // Arch. Rat. Mech. Anal. 1975. V. 58. N 1. P. 1-9.
4. Huseyin K., Hagedorn P., Teschner W. On the stability of linear conservative gyroscopic systems // ZAMP. 1983. V. 34. N 6. P. 807-815.
5. Walker JA. Stability of linear conservative gyroscopic systems // Trans. ASME. Appl. Mech. 1991. V. 58. N 1. P. 229-232.
6. Inman D.J. A sufficient condition for the stability of conservative gyroscopic systems // Trans. ASME. Appl. Mech. 1988. V. 55. N 4. P. 895-898.
7. Bulatovic K. Jedan prvi jntegral i stabilnost linearnih konzervativno giroskopskih sistema // Zbornik radova XXI JUMEN MIS 1995, A, Str. 6-11.