Numerical code for seismic analysis of structures incorporating energy dissipating devices

Pablo Mata, Sergio Oller, Alex H. Barbat, Ruben Boroschek

Abstract


The nonlinear dynamic response of civil structures with energy dissipating devices is studied. The structure is modeled using the Vu Quoc–Simo formulation for beams in finite deformation. The effects of shear stresses are considered, allowing rotating the local system of each beam independently of the position of the beam axis. The material nonlinearity is treated at material point level with an
appropriated constitutive law for concrete and fiber behavior for steel
reinforcements and stirrups. The simple mixing theory is used to treat the resulting composite. The equation of motion of the system as well as the conservation laws are expressed in terms of sectional forces and generalized strains and the dynamic problem is solved in the finite element framework. A specific kind of finite element is proposed for modeling the energy dissipating devices. Several tests were conducted to validate the ability of the model to reproduce the nonlinear response of concrete structures subjected to earthquake loading.


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References


Barbat A. H, Oller S, Oñate E and Hanganu A. (1997). Viscous damage model for Timoshenko beam structures. International Journal of Solids and Structures. Vol. 34. Nº 30. pp. 3953—3976.

Car J, Oller. S and Oñate E. (2000). Modelo constitutivo continuo para el estudio del comportamiento mecánico de los materiales compuestos. International Center for Numerical Methods in Engineering, CIMNE, Barcelona, Spain. PhD Thesis. (In Spanish).

Davenne L, Ragueneau F, Mazars J and Ibrahimbegovic. A. (2003). Efficient approaches to finite element analysis in earthquake engineering. Computers & Structures 81, 1223—1239.

Hanganu Alex D., Oñate E. and Barbat A.H. (2002). A finite element methodology for local/global damage evaluation in civil engineering structures. Computers & Structures 80, 1667—1687.

Ibrahimbegovic A. (1995). On the finite element implementation of geometrically nonlinear Reissner’s beam theory: three-dimensional curved beam elements. Computer Methods in Applied Mechanic and Engineering. 122, 11—26.

Makinen J. (2001). Critical Study of Newmark scheme on manifold of finite rotations. Computer Methods in Applied Mechanic Engineering.191, 817—828.

Mata P., Boroschek R., Barbat A.H. and Oller S. (2006). High damping rubber model for energy dissipating devices. Journal of Earthquake Engineering, JEE, (accepted for publication).

Oller S. and Barbat A.H. (2006). Moment-curvature damage model for bridges subjected to seismic loads. Computer Methods in Applied Mechanic Engineering. (In Press).

Simo J.C, and Vu–Quoc L. (1985). A finite strain beam formulation, Part I. Computer Methods in Applied Mechanic Engineering. 49, 55–70

Simo J.C, and Vu–Quoc L. (1986). A three dimensional finite strain rod model, Part II: Computational aspects. Computational Methods in Applied Engineering. 58, 79—116.

Simo J.C, and Vu–Quoc L. (1988). On the dynamic in space of rods undergoing large motions–A geometrically exact approach. Computer Methods in Applied Mechanic Engineering. 66, 125—


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