Dynamic behaviour of a single-span beam subjected to loads moving with variable speeds

Journal of Sound and Vibration

Volumn 258, Issue 2, 2002, Pages 359-372

  Michaltsos, G T ^a  

^a NATIONAL TECHNICAL UNIVERSITY OF ATHENS   (Greece)

Author keywords

[No Author keywords available]

Indexed keywords

BRIDGES; DAMPING; DYNAMIC RESPONSE; ELASTICITY; FOURIER TRANSFORMS; HARMONIC ANALYSIS; MATHEMATICAL MODELS; SPEED CONTROL; STEAM LOCOMOTIVES; STRUCTURAL DESIGN; STRUCTURAL LOADS;

FOURIER'S ANALYSIS; MONOGRAPHS; SINGLE-SPAN BEAMS; VEHICLE MODELS;

BEAMS AND GIRDERS;

EID: 10444253632     PISSN: 0022460X     EISSN: 10958568     Source Type: Journal    
DOI: 10.1006/jsvi.2002.5141     Document Type: Article

References (26)

1. G. STOKES 1849 Transactions of the Cambridge Philosophical Society (Part 5) 707-735. Discussion of a differential equation relating to the breaking of railway bridges,
2. (reprinted in: Mathematical and Physical Papers, 1883, 178-220).
3. H. ZIMMERMANN 1896 Centralblatt der Bauverwaltung 16, 249-251, 257-260, 264-266, 288. Die Schwingungen eines Tragers mit bewegter Lasts.
4. A. N. KRYLOV 1905 Mathematical Collection of Papers of the Academy of Sciences, Vol. 61. Matematischeskii sbornik Akademii Nauk;
5. A. N. Peterburg Kriloff. Mathematische Annalen. Uber die erzwungenen Schwingungen von gleichformigen elastischen Staben.
6. S. P. TIMOSHENKO 1908 Izvestiya Kievskogo Politekhnicheskogo Instituta. Forced vibration of prismatic bars (in Russian).
7. Also 1911, Zeitschrift fuer Mathematik und Physik 59, 163-203. Erzwungene Schwingungen prismatischer Stabe (in German).
8. A. N. LOWAN 1935 Philosophical Magazine, Series 7 19, 708-715. On transverse oscillations of beams under the action of moving variable loads.
9. H. STEUDING 1934 Ingenieur-Archiv 275-305, 265-270. Die Schwingungen von tragern bei bewegten lasten. I, II.
10. A. SCHALLENKAMP 1937 Ingenieur-Archiv 8, 182-198. Schwingungen von tragern bei bewegten lasten.
11. V. V. BOLOTIN 1961 Izvestiya AN SSSR, Mekhanika I Mashinostroenie Vol. 4, 109-115. Problem of bridge vibration under the action of a moving load (in Russian).
12. C. E. INGLIS 1934 A Mathematical Treatise on Vibration in Railway Bridges. Cambridge: The University Press.
13. A. HILLERBORG Ed. 1951 Kungliqa Tekn. Hogskolan, Stockholm. Dynamic influences of smoothly running loads on simply loads on simply supported girders.
14. J. M. BIGGS, H. S. SUER and J. M. LOUW 1959 Transactions of the American Society of Civil Engineers 124, 291-318. Vibration on simple-span highway bridges.
15. S. P. TIMOSHENKO 1953 History of the Strength of Materials. New York: D. van Nostrand Co.
16. V. KOLOUSEK 1967, 1956, 1961 Dynamics of Civil Engineering Structures. Part I - General Problems, second edition; Part II - Continuous Beams and Frame Systems, second edition; Part III - Selected topics (in Czech.). Prague: SNTL
17. L. FRYBA 1972 Vibration of Solids and Structures Under Moving Loads. Research Institute of Transport. Prague.
18. L. FRYBA 1976 Journal of Sound and Vibration 46, 323-338. Non-stationary response of a beam to a moving random force.
19. L. FRYBA 1980 Journal of Sound and Vibration 70, 527-541. Estimation of fatigue life of railway bridges under traffic loads.
20. A. S. VELETSOS and T. HUANG 1971 Journal of Engineering Mechanic Division 96, 593-620. Analysis of dynamic response of Hoghway Bridges.
21. G. T. MICHALTSOS, D. SOPHIANOPOULOS and A. N. KOUNADIS 1996 Journal of Sound and Vibration 191, 357-362. The effect of a moving mass and other parameters on the dynamic response of a simply supported beam.
22. D. G. FERTIS 1987 Proceedings Structures Congress '87/ST.DIV/ASCE, Orlando FL, 449-468. Safety of long span Highway bridges based on dynamic response.
23. M. ABDEL-ROHMAN and J. AL DUAIJ 1996 Computers and Structures 59, 291-299. Dynamic response of hinged-hinged single span Bridges with uneven deck.
24. G. T. MICHALTSOS and T. G. KONSTANTAKOPOULOS 2000 Journal of Vibration and Control 6, 667-689. Dynamic response of a bridge with surface deck irregularities.
25. G. T. MICHALTSOS and A. N. KOUNADIS 2001 Journal of Vibration and Control 7, 315-326. The effects of centripetal and coriolis forces on the dynamic response of light bridges under moving loads.
26. H. S. ZIBDEH 1995 Engineering Structures 17, 530-535. Stochastic vibration of an elastic beam due to random moving loads and deterministic axial forces.