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Warianty tytułu
Konferencja
Symposium “Vibrations In Physical Systems” (22 ; 19-22.04.2006 ; Będlewo koło Poznania, Polska)
Języki publikacji
Abstrakty
Słowa kluczowe
Czasopismo
Rocznik
Tom
Strony
89--94
Opis fizyczny
Bibliogr. 23 poz.
Twórcy
autor
- Institute of Applied Mechanics, Poznan University of Technology, 3 Piotrowo Street, 60-965 Poznan, Poland
Bibliografia
- [1] G. Chakraborty, K. Mallik, Wave propagations in and vibration of a traveling beam with and without non-linear effect. Part I: Free vibrations. Journal of Sound and Vibrations, 236(2) (2000) 277–290. doi:10.1006/jsvi.2000.2971.
- [2] R. F. Fung, H. C. Chang, Dynamic and energetic analyses of a string/slider nonlinear coupling system by variable grid finite difference. Journal of Sound and Vibration 239(3) (2001) 505-514. doi:10.1006/jsvi.2000.3140.
- [3] T. Kotera, Vibrations of the string with time varying length. Bulletin JSME 21 (1978) 1469–1474.
- [4] M. Krasiński, S. Stachoń, Parametric vibration of transmission belts. Machine Dynamics Problems 22 (1998) 65-75.
- [5] S-Y. Lee, C. D. Mote, Generalized treatment of the energetic of translating continua. Part I: Strings and tensioned pipes. Journal of Sound and Vibrations 204 (1997) 735–753.
- [6] S-Y. Lee, M. Lee, A new wave technique for free vibration of a string with time–varying length. Applied Mechanics 69 (2002) 83–87. doi:10.1115/1.1427337.
- [7] D. J. Mead, Waves and modes in finite beams: Application of the phase–closure principle. Journal of Sound and Vibrations 171 (1994) 695–702.
- [8] Y. M. Ram, J. Caldwell, Free vibration of a string with moving boundary conditions by the method of distorted images. Journal of Sound and Vibrations 194 (1996) No. 1, 35–47.
- [9] Y. Terumichi, M. Ohtsuka, Nonstationary vibrations of a string with time-varying length and mass-spring attached at the lower end. Dynamics and vibration of time varying system and structures. ASME, New York, DE – Vol. 56 (1993) 63-69.
- [10] T. Yamamoto, K. Yasuda, M. Kato, Vibrations of the string with time variable length. Bulletin JSME 21 (1978) 1677–1684.
- [11] P.-H. Wang, R.-F. Fung, M.-J. Lee, Finite element analysis of a three-dimensional underwater cable with time-dependent length. Journal of Sound and Vibration 209(2) (1998) 223-249.
- [12] P. C. Meek, J. Norbury, A two-stage, two-level finite difference method scheme for moving boundary problems. Computer Methods in Applied Mechanics and Engineering 46 (1984) 137-149.
- [13] J. A. Wickert, C. D. Mote Jr, Classical vibration analysis of axially moving continua. ASME, Journal of Applied Mechanics 57 (1990) 738-743.
- [14] J. Cooper, Asymptotic behavior for the vibrating string with a moving boundary. Journal of Mathematical Analysis and Applications 174 (1993) 67-87.
- [15] J. A. Wickert, C. D. Mote Jr, Current research on the vibration and stability of axially-moving materials,. Shock and Vibration Digest 20, (1988), 3-13.
- [16] J. A. Elliott, Nonlinear resonance in vibrating strings. America Journal of Physics 50 (1982) 1148-1150.
- [17] K. Yasuda, T. Yorii, Nonlinear forced oscillation of a string. Bulletin of Japanese Society of mechanical Engineers 29 (1986) 1250-1260.
- [18] W. I. Smirnov, Higher Mathematics vol. 2 (in polish). PWN, Warsaw (1966).
- [19] Z. Fortuna, B. Macukow, J. Wąsowski, Numerical Methods (in polish). WNT, Warsaw (1982).
- [20] F. Pellicano. On the dynamic properties of axially moving systems. Journal of Sound and Vibration 281 (2005) 593–609.
- [21] W.T. van Horssen, S.V. Ponomareva, On the construction of the solution of an equation describing an axially moving string. Journal of Sound and Vibration 287 (2005) 359–366.
- [22] R. Gutowski W. Świetlicki, Dynamika i drgania układów mechanicznych, PWN, Warszawa 1986, str. 93-102.
- [23] J. Buśkiewicz: The Formulation of the Problem of Transverse Vibration of a Fixed-End Beam with Moving Boundary by the Principle Of Hamilton, Proceedings of III Symposium - Trends in Continuum Physics, Poznań, November 17-19, 2004, (pp 63-71 ISBN 83-7143-297-6).
Typ dokumentu
Bibliografia
Identyfikator YADDA
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