DYNAMIC BEHAVIOR OF FLEXIBLE PLATES SUPPORTED BY A TRANSVERSELY ISOTROPIC HALF-SPACE

Autores

  • Conrado Segalla Guerra
  • Pérsio Leister de Almeida Barros
  • Renato Pavanello

DOI:

https://doi.org/10.26512/ripe.v2i8.21746

Resumo

The analysis of flexible plates supported on single layered soil usually uses the Winkler model to simulate the displacements and soil pressure on the plate. However, this model presents serious limitations and it is not able to represent the lateral continuity of the soil. In this article a formulation for the analysis of flexible plates under harmonic dynamic loading, supported on the soil surface, modeled as homogeneous elastic, transversely isotropic half-space is shown. The plate is modeled by rectangular finite elements (FEM) and for the soil the indirect boundary element method (IBEM is used). Dynamic influence functions are used for the elastic transversely isotropic half-space. Therefore, only the interface soil-plate is discretized. The compatibility of the displacements between the plate elements and the soil elements is done in the central point of those elements. Hence, the discretization of the plate and the soil surface in contact are the same. Numerical results for rectangular plates supported by isotropic medium are compared with published results by other authors. The anisotropic effect of the soil in the system is also analyzed.

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Referências

Amiri-Hezaveh, A., Eskandari-Ghadi, M., Rahimian, M. & Ghorbani-Tanha, A.K., 2013. Impedance Functions for Surface Rigid Rectangular Foundations on Transversely Isotropic Multilayer Half-Spaces. ASME. J. Appl. Mech., vol.80, n.5, pp. 051017-051017-12.

Auersch, L., 1996. Dynamic plate-soil interaction ”” finite and infinite, flexible and rigid plates on homogeneous, layered or Winkler soil. Soil Dynamics and Earthquake Engineering, vol. 15, n. 1, pp. 51-59.

Barros, P. L. A., 2006. Impedances of rigid cylindrical foundations embedded in transversely isotropic soils. Int. J. Numer. Anal. Meth. Geomech., vol. 30, pp. 683”“702.

Iguchi, M. & Luco, J. E., 1981. Dynamic response of flexible rectangular foundations on an elastic half-space. Earthquake Engng. Struct. Dyn., vol. 9, pp. 239”“249.

Labaki, J., 2012. Vibration of flexible and rigid plates on transversely isotropic layered media, PhD Thesis, University of Campinas.

Labaki, J., Mesquita, E., & Rajapakse, R. K. N. D., 2014. Vertical Vibrations of an Elastic Foundation with Arbitrary Embedment within a Transversely Isotropic, Layered Soil. Computer Modeling in Engineering & Sciences, vol. 103, n.5, pp. 281-313.

Melosh, R.J., 1961. A stiffness matrix for the analysis of thin plates in bending, J. Aero-Space Sci., vol. 28, pp. 34-42.

Przemienieki, J. S., 1968. Theory of matrix structural analysis, McGraw-Hill.

Qian, J., Tham, L. G. & Cheung, Y. K., 1996. Dynamic Cross-Interaction Between Flexible Surface Footings by Combined BEM and FEM. Earthquake Engng. Struct. Dyn., vol. 25, pp. 509”“526.

Rajapakse, R. K. N. D. & Wang, Y., 1993. Green's Functions for Transversely Isotropic Elastic Half-space. ASCE J. Eng. Mech., vol. 119, n.9, pp. 1724-1746.

Savidis, S. A. and Richter, T., 1979. Dynamic response of elastic plates on the surface of the half-space. Int. J. Numer. Anal. Meth. Geomech., 3: 245”“254. doi:10.1002/nag.1610030304.

Zienkiewicz, O. C. and Cheung, Y. K., 1964. The Finite Element Method for Analysis of Elastic Isotropic and Orthotropic Slabs. Proceedings of the Institution of Civil Engine

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Publicado

2017-01-25

Como Citar

Guerra, C. S., Barros, P. L. de A., & Pavanello, R. (2017). DYNAMIC BEHAVIOR OF FLEXIBLE PLATES SUPPORTED BY A TRANSVERSELY ISOTROPIC HALF-SPACE. Revista Interdisciplinar De Pesquisa Em Engenharia, 2(8), 16–30. https://doi.org/10.26512/ripe.v2i8.21746