Lateral vibration of a uniform Euler-Bernoulli beam carrying a particle at an intermediate point

Journal of Sound and Vibration

Volumn 227, Issue 1, 1999, Pages 205-214

  Naguleswaran, S ^a  

^a UNIVERSITY OF CANTERBURY   (New Zealand)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0000783657     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1999.2276     Document Type: Editorial

References (15)

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3. K. H. Low 1997 Journal of Sound and Vibration 201, 528-533. Closed-form formulas for fundamental vibration frequency of beams under off-centre load.
4. K. H. Low 1997 Journal of Sound and Vibration 207, 132-135. A further note on closed form formulas for fundamental frequency of beams under off-centre load.
5. M. J. MAURIZI and P. M. BELLES 1991 Journal of Sound and Vibration 150, 330-334. Natural frequencies of the beam mass system: comparison of the two fundamental theories of beam vibrations.
6. K. H. Low 1998 Journal of Sound and Vibration 215, 381-389. On the eigenfrequencies for mass loaded beams under classical boundary conditions.
7. K. H. Low and R. N. DUBEY 1997 Journal of Sound and Vibration 202, 134-138. A note on the fundamental shape function and frequency for beams under off-centre load.
8. K. H. Low and R. N. DUBEY 1997 Journal of Sound and Vibration 202, 446-451. Experimental investigations and shape functions for lateral vibration of axially constrained beams with concentrated mass at the centre.
9. R. P. GOEL, 1973 Transactions of the American Society of Mechanical Engineers, Journal of Applied Mechanics 40, 821-822. Vibrations of a beam carrying a concentrated mass.
10. R. P. GOEL, 1976 Journal of Sound and Vibration 47, 9-14. Free vibrations of beam-mass system with elastically restrained ends.
11. K. H. Low 1997 Computers and Structures 65, 97-107. An analytical-experimental comparative study of vibration analysis for loaded beams with variable boundary conditions.
12. M. A. DE ROSA, C. FRANCIOSI and M. J. MAURIZI 1996 Computers and Structures 58, 1145-1159. On the dynamic behaviour of slender beams with elastic ends carrying a concentrated mass.
13. M. A. DE ROSA, S. ASCOLI and S. NICASTRO 1996 Journal of Sound and Vibration 196, 529-533. Exact dynamic analysis of beam-mass systems.
14. I. S. SOKOLNIKOFF and R. M. REDHEFFER Mathematics of physics and modern engineering New York: McGraw Hill Book Co., second edition.
15. S. NAGULESWARAN 1995 Journal of Sound and Vibration 187, 311-327. The vibration of a "complete" Euler-Bernoulli beam of constant depth and breadth proportional to axial coordinate raised to a positive exponent s.