A BSTRA CT Two solutions for the title problem are presented in this study: (i) an exact approach using the Bernouilli theory of vibrating beams; (iO a finite element solution using classical beam elements. Excellent agreement is achieved for all cases considered. Experimental results are also prese
Analytical and experimental investigation on continuous beams carrying elastically mounted masses
β Scribed by L. Ercoli; P.A.A. Laura
- Publisher
- Elsevier Science
- Year
- 1987
- Tongue
- English
- Weight
- 775 KB
- Volume
- 114
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
This paper deals with an extension of Jacquot's method to continuous beams, cases of structural elements carrying concentrated masses elastically attached to a beam, etc. Independent solutions have also been obtained by different variational approaches and it is indicated that this procedure is ideal from a practical engineering viewpoint since additional complexities, such as variable moments of inertia, can be tackled in a straightforward fashion. An experimental investigation was also performed to provide comparisons of the results for some of the geometric and/or mechanical parameters considered in the analytical development.
π SIMILAR VOLUMES
The natural frequencies and the corresponding mode shapes of a uniform cantilever beam carrying ''any number of'' elastically mounted point masses are determined by means of the analytical-and-numerical-combined method (ANCM). One of the key points for the present method is to replace each spring-ma
In this paper, vibrational motion of an elastic beam "xed on a moving cart and carrying a moving mass is investigated. The equations of motion of the beam}mass}cart system are derived and the coupled dynamic equations are solved by the unconstrained modal analysis. In modal analysis, the exact norma