Vibrations of a beam of non-uniform cross-section traversed by a time varying concentrated force

Journal of Sound and Vibration

Volumn 207, Issue 3, 1997, Pages 419-425

  Gutierrez, R H ^a   Laura, P A A ^a  

^a UNIVERSIDAD NACIONAL DEL SUR   (Argentina)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; BEAMS AND GIRDERS; BOUNDARY CONDITIONS; VARIATIONAL TECHNIQUES; VIBRATIONS (MECHANICAL);

MOMENT OF INERTIA;

STRUCTURAL ANALYSIS;

EID: 0031247511     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1997.1164     Document Type: Editorial

References (11)

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2. E. VOLTERRA and E. C. ZACHMANOGLOU 1965 Dynamics of Vibrations. Columbus, Ohio: C. E. Merril Books.
3. L. FRÝBA 1972 Vibrations of Solids and Structures under Moving Loads. Gröningen: Noordhoff International.
4. M. GÉRADIN and D. RIXEN 1994 Mechanical Vibrations. New York, Paris: Wiley-Masson.
5. A. DIMAROGONAS 1996 Vibration for Engineers. Second edition. Englewood Cliffs, New Jersey: Prentice Hall.
6. M. M. STANISIC and J. C. HARDIN 1967 Journal of the Franklin Institute 287, 115-123. On the response of beams to an arbitrary number of concentrated moving masses.
7. M. M. STANISIC, J. A. EULER and S. T. MONTGOMERY 1974 Ingenieur-Archive 43, 295-305. On a theory concerning the dynamical behavior of structures carrying moving masses.
8. F. KHALILY, M. F. GOLNARAGHI and G. R. HEPPLER 1994 Nonlinear Dynamics 5, 493-513. On the dynamic behavior of a flexible beam carrying a moving mass.
9. P. A. A. LAURA and B. F. SAFFEL 1967 The Journal of the Acoustical Society of America 41, 836-838. Study of small amplitude vibrations of clamped rectangular plates using polynomial approximations.
10. P. A. A. LAURA and E. ROMANELLI 1974 Journal of Sound and Vibration 37, 367-377. Vibrations of rectangular plates elastically restrained against rotation and subjected to a bi-axial state of stress.
11. R. H. GUTIERREZ and P. A. A. LAURA 1996 Journal of Sound and Vibration 195, 353-358. Transverse vibrations of beams traversed by point masses: a general approximate solution.