Transverse vibrations of elastically connected double-string complex system, Part II: forced vibrations

Journal of Sound and Vibration

Volumn 232, Issue 2, 2000, Pages 367-386

  Oniszczuk, Z ^a  

^a RZESZOW UNIVERSITY OF TECHNOLOGY   (Poland)

Author keywords

[No Author keywords available]

Indexed keywords

DAMPING; DEGREES OF FREEDOM (MECHANICS); ELASTICITY; FUNCTIONS; LARGE SCALE SYSTEMS; NUMERICAL METHODS; RESONANCE; STRUCTURAL LOADS;

COMPLEX CONTINUOUS SYSTEM; CONTINUOUS DYNAMIC VIBRATION ABSORBER; DYNAMIC VIBRATION ABSORPTION; FORCED TRANSVERSE VIBRATION; MODE SHAPE FUNCTION; STATIONARY HARMONIC LOAD;

VIBRATIONS (MECHANICAL);

EID: 0033743696     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1999.2743     Document Type: Article

References (51)

1. Z. ONISZCZUK 2000 Journal of Sound and Vibration 232, 355-366. Transverse vibrations of elastically connected double-string complex system, Part I: free vibrations.
2. Z. ONISZCZUK 1997 Vibration Analysis of the Compound Continuous Systems with Elastic Constraints. Rzeszòw: Publishing House of Rzeszòw University of Technology (in Polish).
3. Z. ONISZCZUK 1996 Scientific Works of Warsaw University of Technology, Civil Engineering 130, 45-65. Transverse vibrations of an elastically connected double-string system (in Polish).
4. Z. ONISZCZUK 1998 Proceedings of the XVIth Polish Conference on Theory of Machines and Mechanisms, Rzeszòw-Jawor, 635-642. Transverse vibrations of elastically connected double-string compound system (in polish).
5. Z. ONISZCZUK 1998 Proceedings of the VIIIth Polish Symposium "The Influence of Vibration on Environment", Kraków-Janowice, 269-274. The dynamic vibration absorption in the compound continuous system of two solids connected by elastic constraints (in Polish).
6. J. M. SEELIG and W. H. HOPPMANN II 1964 Journal of the Acoustical Society of America 36, 93-99. Normal mode vibrations of systems of elastically connected parallel bars.
7. J. M. SEELIG and W. H. HOPPMANN II 1964 Transactions of the American Society of Mechanical Engineers, Journal of Applied Mechanics 31, 621-626. Impact on an elastically connected double-beam system.
8. P. G. KESSEL 1966 Journal of the Acoustical Society of America 40, 684-687. Resonances excited in an elastically connected double-beam system by a cyclic moving load.
9. P. G. KESSEL and T. F. RASKE 1971 Journal of the Acoustical Society of America 49, 371-373. Damped response of an elastically connected double-beam system due to a cyclic moving load.
10. H. SAITO and S. CHONAN 1968. Transactions of the Japan Society of Mechanical Engineers 34, 1898-1907. Vibrations of elastically connected double-beam systems.
11. H. SAITO and S. CHONAN 1969 Technology Reports. Tohoku University 34, 141-159. Vibrations of elastically connected double-beam systems.
12. A.B. KOZLOV 1968 Izvestiya Vsesoyuznogo Nautchno-Issledovatelskogo Instituta Ghidrotekhniki 87, 192-200. Vibrations of elastically connected bars (in Russian).
13. P. A. KASHIN 1974 Stroitelnaya Mekhanika, Moscow, 108-118. Free transverse vibrations of continuously elastically connected beams (in Russian).
14. S. S. RAO 1974 Journal of the Acoustical Society of America 55, 1232-1237. Natural vibrations of systems of elastically connected Timoshenko beams.
15. Z. ONISZCZUK 1974 Journal of Theoretical and Applied Mechanics 12, 71-83. Transversal vibration of the system of two beams connected by means of an elastic element (in Polish).
16. Z. ONISZCZUK 1976 Journal of Theoretical and Applied Mechanics 14, 273-282. Free transverse vibrations of an elastically connected double-beam system (in Polish).
17. Z. ONISZCZUK 1977 Ph.D. Thesis, Cracow University of Technology. Transverse vibrations of elastically connected double-beam system (in Polish).
18. Z. ONISZCZUK 1979 Technical Works, Committee of Applied Mechanics, Rzeszów, HI, 201-227. Transverse vibrations of elastically connected double-beam system (in Polish).
19. Z. ONISZCZUK 1986 Proceedings of the VIth Symposium on Dynamics of Structures, Rzeszów-Łańcut, Scientific Works of Rzeszów University of Technology, Mechanics 31, 161-164. Free transverse vibrations of two beam system connected by nonlinear elastic element (in Polish).
20. Z. ONISZCZUK 1988 Proceedings of the XIIIth Symposium "Vibrations in Physical Systems", Poznah-Błazejewko, 191-192. Free transverse vibrations of the system of two elastically connected multi-span continuous beams.
21. Z. ONISZCZUK 1988 Proceedings of the PL-YU'89 Polish-Yugoslav Conference on New Trends in Mechanics of Solids and Structures, Rzeszów-Boguchwała. Forced transverse vibrations of the system of two elastically connected multi-span continuous beams.
22. Z. ONISZCZUK 1989 Journal of Theoretical and Applied Mechanics 27, 347-361. Free trasverse vibrations of an elastically connected double-beam system with concentrated masses, elastic and rigid supports (in Polish).
23. Z. ONISZCZUK 1994 Scientific Works of Rzeszów University of Technology, Mechanics 126, 49-71. Forced transverse vibrations of elastically connected double-beam system with concentrated masses, elastic and rigid supports (in Polish).
24. Z. ONISZCZUK 1997 Proceedings of the 5th Ukrainian-Polish Seminar "Theoretical Foundations of Civil Engineering", Dnepropetrovsk, Warsaw, 351-360. Free vibrations of elastically connected double-beam system (in Polish).
25. Z. ONISZCZUK 2000 Journal of Sound and Vibration 232, 387-403. Free transverse vibrations of elastically connected simply supported double-beam complex system.
26. S. CHONAN 1975 Transactions of the Japan Society of Mechanical Engineers 41, 2815-2824. Dynamical behaviours of elastically connected double-beam system subjected to an impulsive load.
27. B. E. DOUGLAS and J. C. S. YANG 1978 American Institute of Aeronautics and Astronautics Journal 16, 925-930. Transverse compressional damping in the vibratory response of elastic-viscoelastic-elastic beams.
28. A. V. STEPANOV 1982 Prikladnaya Mekhanika 18, 102-106. Optimization of free vibration damping coefficient in two element continuous system (in Russian).
29. A. S. DMITRIYEV 1983 Prikladnaya Mekhanika 19, 111-115. Dynamics of layered beam structure subjected to a moving concentrated force (in Russian).
30. T. R. HAMADA, H. NAKAYAMA and K. HAYASHI 1983 Bulletin of the Japan Society of Mechanical Engineers 26, 1936-1942. Free and forced vibrations of elastically connected double-beam systems.
31. T. R. HAMADA, H. NAKAYAMA and K. HAYASHI 1983 Transactions of the Japan Society of Mechanical Engineers 49, 289-295. Free and forced vibrations of elastically connected double-beam systems.
32. S. S. KOKHMANIUK 1989 Dinamika Konstruktsiy pri Vozdeystvii Kratkovremennykh Nagruzok. Kiev: Naukova Dumka (in Russian).
33. Z. YANKELEVSKY 1991 International Journal of Mechanical Sciences 33, 169-177. Analysis of composite layered elastic foundation.
34. T. AIDA, S. TODA N. OGAWA and Y. IMADA 1992 Transactions of the American Society of Civil Engineers, Journal of Engineering Mechanics 118, 248-258. Vibration control of beams by beam-type dynamic vibration absorbers.
35. S. KUKLA and B. SKALMIERSKI 1994 Journal of Theoretical and Applied Mechanics 32, 581-590. Free vibration of a system composed of two beams separated by an elastic layer.
36. Y.-H. CHEN and J.-T. SHEU 1994 Transactions of the American Society of Mechanical Engineers, Journal of Vibration and Acoustics 116, 350-356. Dynamic characteristics of layered beam with flexible core.
37. Y.-H. CHEN, J.-T. SHEU 1995 Computer Methods in Applied Mechanics and Engineering 129, 311-318. Beam length and dynamic stiffness.
38. Y.-H. CHEN, W.-S. H WANG, L.-T. CHIU and J.-T. SHEU 1995 Computers and Structures 57, 855-861. Flexibility of TLD to high-rise building by simple experiment and comparison.
39. G. G. G. LUESCHEN and L. A. BERGMAN 1996 Journal of Sound and Vibration 191, 613-627. Green's function synthesis for sandwiched distributed parameter systems.
40. W, SZCZEŚNIAK 1996 Proceedings of the 4th Polish-Ukrainian Seminar "Theoretical Foundations of Civil Engineering", Dnepropetrovsk, Warsaw, Vol II, 79-105. Vibrations of sandwich beam under moving loads (in Polish).
41. W. SZCZEŚNIAK 1998 Scientific Works of Warsaw University of Technology, Civil Engineering 132, 111-151. Vibration of elastic sandwich and elastically connected double-beam system under moving loads (in Polish).
42. Y.-H. CHEN and C.-Y. LIN 1998 Journal of Sound and Vibration 215, 759-769. Structural analysis and optimal design of a dynamic absorbing beam.
43. K. CABAŃSKA-PŁACZKIEWICZ 1998 Proceedings of the XXXVIIth Symposium "Modelling in Mechanics", Gliwice, Scientific Works of Applied Mechanics Department of Silesian University of Technology 6, 49-54. Dynamics of system of two Bernoulli-Euler beams with the visco-elastic interlayer (in Polish).
44. K. CABAŃSKA-PŁACZKIEWICZ 1998 Proceedings of the XVIIIth Symposium "Vibrations in Physical Systems", Poznań-Błaz̀ejewko, 83-84. The method of a solution of a problem of vibration of the system of two beams with damping.
45. K. CABANSKA-PŁACZKIEWICZ and N. PANKRATOVA 1999 Proceedings of the XXXVIIIth Symposium "Modelling in Mechanics", Gliwice, Scientific Works of Applied Mechanics Department of Silesian University of Technology 9, 23-28. The dynamic analysis of the system of two beams coupled by an elastic interlayer.
46. Z. ONISZCZUK 1999 Journal of Sound and Vibration 221, 235-250. Transverse vibrations of elastically connected rectangular double-membrane compound system.
47. J. P. DEN HARTOG 1956 Mechanical Vibrations. New York: McGraw-Hill.
48. L. FRYBA 1972 Vibration of Solids and Structures under Moving Loads. Prague: Academia.
49. S. KALISKI 1966 Vibrations and Waves in Solids. Warsaw: IPPT PAN (in Polish).
50. W. NOWACKI 1972 Dynamics of Structures. Warsaw: Arkady (in Polish).
51. S. P. TIMOSHENKO and D. H. YOUNG 1955 Vibration Problems in Engineering. New York: D. Van Nostrand.