Stability of the periodic motions of the vibro-impact systems

Chaos, Solitons and Fractals

Volumn 11, Issue 15, 2000, Pages 2493-2503

  Brîndeu, Liviu ^a  

^a POLITEHNICA UNIVERSITY OF TIMISOARA   (Romania)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; DEGREES OF FREEDOM (MECHANICS); DIFFERENTIAL EQUATIONS; PERTURBATION TECHNIQUES; SYSTEM STABILITY;

VIBRO-IMPACT SYSTEMS;

VIBRATIONS (MECHANICAL);

EID: 0342955007     PISSN: 09600779     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0960-0779(99)00195-2     Document Type: Article

References (16)

1. Silaş Gh, Brîndeu L. Vibro-impact systems. Ed. Technicǎ, Bucureşti, 1986, p. 456 [in Rumanian].
2. Kobrinskiy AE. Mechanism with elastic coupling. Moscow: Nauka, 1964, p. 272 [in Russian].
3. Peterka F. Introduction to vibration of mechanical system with internal impacts. Prague: Academia, 1981 [in Czech].
4. Ragulskiené VL. Vibro-shock system. Vilnius: Mintis, 1974, p. 320 [in Russian].
5. Peterka F. Bifurcation and transition phenomena in an impact oscillator. Chaos, Solitons & Fractals 1996;7(10):1635-47.
6. Brîndeu L. Über die Bestinmung der Stabilitätsbedingungen der periodischen Bewegungen eines Stosschwingers mit einem Freiheitsgrad. Bul. Inst. Polit. Iaşi. Sect IV. Mecanicǎ, technicǎ XVII 1971;3-4:43-5.
7. Brîndeu L. Stability of the periodic motions of the vibro-impact system with elastic stop owing on degree of freedom. St. Cerc. Mec. Appl., Bucuresti 2/1974;33:257-66 [in Rumanian].
8. Brîndeu L. The direct method used for the determination of stability condition of periodic motions in the case of shock vibration systems. Rev. Roum. Math. Pure et. Appl. XIX Bucharest 1974;6:725-9.
9. Brîndeu L. Méthode Directe employée pour Determiner les Conditions de Stabilité des Movements Périodiques du Systéme Vibropercutant. Bul. St. şi Tehn. al Inst. Polit. Timişoara. Seria Mat-Fiz-mec 1/1974;19 (33):73-80.
10. Brîndeu L. Study of the stability of the periodic motions of a vibro-impact System with two degrees of freedom. In: Second IFTOMM, International Symposium on Linkages and Computer Aided Design Methods-SYROM 77, Bucharest, 1977. pp. 103-12 [in Rumanian].
11. Brîndeu L. The stability of the periodic motions of the shock-vibration systems, Rev Roum Sci Techn-Mec Appl Bucharest, 1985;5:497-501.
12. Bespalova LV. On the theory of the vibro-impact system. Izv AN SSR, OTN, 5/1967:3-14 [in Russian].
13. Masri S, Caughey S L. On the stability of the impact damper. Trans ASME J Appl Mech Series E 3/1966; 33:586-92.
14. Maezawa S, Watanabe T. Steady Impact Vibrations in mechanical systems with broken-line collision characteristics. Nonlinear Vibr Prob 1973;14:473-500.
15. Silas Gh, Brîndeu L, Hegedus A. Study of the vibro-impact motions of a free mass with periodic drive. St. şi Cerc. de Mec. Apl. 5/1970;29:1027-35 [in Rumanian].
16. Hegedus A, Peterka F. Motion of elastically mounted mass impacting on a fixed stop under rectangular excitation. Acta Technica CSAV No. 6. Prague: Academia, 1973, pp. 650-72.