Affiliation:
1. University of Jijel
2. University of Mentouri
Abstract
The dynamic behavior of bridges under the effect of moving loads simulating the vehicle moving along the bridge structure idealized by an Euler beam is analyzed. We will present the dynamic behavior of beams under the stress of moving loads (or masses) by the analytical and semi-analytical approaches. When the mass of the bridge structure is comparable to that of the vehicle, the mobile source requesting the bridge is simulated by a mass. In most practical cases, the mobile force used is due to the effects of the gravitational moving masses: . When the moving mass is small compared to the beam mass, the obtained solution under the effect of moving force is approximately correct for the solution obtained with the moving mass. Otherwise, the problem of the moving mass is imperative. To do this, we wrote a program in Matlab language which reflects the dynamic behavior of beams under the effect of moving charges, which gives the following results "The frequencies and modes of vibration, the dynamics deflection of the beam requested by moving force, the dynamic response (DAF: dynamic amplification factor) of the beam requested by a moving force, over the whole length of the beam, for all times and for different speeds. The numerical example that we look to see for study the dynamic behavior of this type of bridge under moving loads is that of a thin beam unamortised on simple support and length of 50m, under the solicitation of moving force and mass at a constant speed and varies from 0 to 100 m / s (M. A. Foda, 1997), depending on the relationship between the vehicle mass and the mass of the bridge that will allow us to see the contribution of the choice of modelling type on the total response and then the vibration of bridge, also we will study the effect of type of simulation of the load by moving force or mass on the dynamic amplification factor and comparing our results with those from the literature.
Publisher
Trans Tech Publications, Ltd.
Reference4 articles.
1. M. A. Foda and Z. Abduljabbar A dynamic Green Function Formulation for the Response of a Beam Structure to a moving mass (1997), pp.295-306.
2. Fryba L. Vibration of Solids and Structures under Moving Loads. Noordhoff Intenational Publishing, Groningen, the Netherlands (1972).
3. Mehri B., Davar A. and Rahmani O. Dynamic Green Function Solution of Beams Under a Moving Load with Different Boundary Conditions. Vol. 16, No. 3 (2009) pp.273-279.
4. Henchi K. Dynamic analysis of bridges with finite elements under the solicitation of mobile vehicles, University of Compiègne, Compiègne, France (1995) p.243.
Cited by
2 articles.
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