OPTIMAL PLACEMENT OF HYSTERETIC OR VISCOUS DAMPER BASED ON THE INCREMENTAL INVERSE PROBLEM

Autores

  • Wilson Emilio David Sanchez University of Brasilia
  • Suzana Moreira Avila
  • Jose Luis Vital de Brito

DOI:

https://doi.org/10.26512/ripe.v2i24.21017

Palavras-chave:

Optimal placement of dampers. Hysteretic and viscous devices. Incremental inverse problem. Transfer function. Passive control.

Resumo

Structural control system aims to improve the protection of buildings and civil structures, occupants and contents from the destructive forces of nature due to earthquakes, wind and waves. Control techniques can be classified according to how the system manipulates, absorbs and dissipates the imposed energy. Passive damping system absorbs or consumes a portion of the input energy, reducing energy dissipation on primary structural members and does not require an external power source. In this work the efficiency of four Matlab programmed routines in terms of time or computational cost and flexibility according to the type of damper will be assessed. Two techniques were evaluated: (a) An analytical procedure known as incremental inverse problem for redesign of structural system with a hysteretic damping system for target transfer functions and (b) to apply an efficient and systematic procedure for to find the optimal damper placement to minimize the sum of amplitudes of the transfer functions evaluated at the undamped fundamental natural frequency of a structural system subject to a constraint on the sum of the damping coefficients of added dampers.

Downloads

Não há dados estatísticos.

Referências

Aydin, E., 2012. Optimal damper placement based on base moment in steel building frames. Journal of Constructional Steel Research, vol. 79, pp. 216”“225.

Aydin, E., & Boduroglu, M. H., 2008. Optimal placement of steel diagonal braces for upgrading the seismic capacity of existing structures and its comparison with optimal dampers. Journal of Constructional Steel Research, vol. 64, n. 1, pp. 72”“86.

Aydin, E., Boduroglu, M. H., & Guney, D., 2007. Optimal damper distribution for seismic rehabilitation of planar building structures. Engineering Structures, vol. 29, n. 2, pp. 176”“185.

Fox, R. L., & Kapoor, M. P., 1968. Rates of change of eigenvalues and eigenvectors. AIAA Journal, vol. 6, n. 12, pp. 2426”“2429.

Kandemir-Mazanoglu, E. C., & Mazanoglu, K., 2016. An optimization study for viscous dampers between adjacent buildings. Mechanical Systems and Signal Processing, pp. 1”“9.

Martinez, C. A., Curadelli, O., & Compagnoni, M. E., 2013. Optimal design of passive viscous damping systems for buildings under seismic excitation. Journal of Constructional Steel Research, vol. 90, pp. 253”“264.

Martínez, C. A., Curadelli, O., & Compagnoni, M. E., 2014. Optimal placement of nonlinear hysteretic dampers on planar structures under seismic excitation. Engineering Structures, vol. 65, pp. 89”“98.

Murakami, Y., Noshi, K., Fujita, K., Tsuji, M., & Takewaki, I., 2015. Optimal Placement of Hysteretic Dampers via Adaptive Sensitivity-Smoothing Algorithm. Engineering and Applied Sciencies Optimization, vol. 38, pp. 233”“247.

Orlandi, S., 2010. Meccanica delle Strutture Procedure di Progettazione per Sistemi di Dissipazione Passiva per Costruzioni in Zona Sismica. PhD thesis, Univesity of Bologna.

Takewaki, I., 1997a. Efficient redesign of damped structural systems for target transfer functions. Computer Methods in Applied Mechanics and Engineering, vol. 147, pp. 275”“286.

Takewaki, I., 1997b. Optimal damper placement for minimum transfer functions. Earthquake Engineering & Structural Dynamics, vol. 26, pp. 1113”“1124.

Takewaki, I., 2000a. DYNAMIC STRUCTURAL DESING, Inverse Problem Approach. Southampton, Boston: WIT Press.

Takewaki, I., 2000b. Optimal damper placement for critical excitation. Probabilistic Engineering Mechanics, vol. 15, n. 4, pp. 317”“325.

Takewaki, I., 2009. Building Control with Passive Dampers: Optimal Performance-based Design for Earthquakes. Building Control with Passive Dampers: Optimal Performance-based Design for Earthquakes. Singapore: John Wiley & Sons (Asia)

Takewaki, I., & Uetani, K., 1999. Optimal damper placement for building structures including surface ground amplification. Soil Dynamics and Earthquake Engineering, vol. 18, n. 5, pp. 363”“371.

Downloads

Publicado

2017-02-08

Como Citar

Sanchez, W. E. D., Avila, S. M., & Brito, J. L. V. de. (2017). OPTIMAL PLACEMENT OF HYSTERETIC OR VISCOUS DAMPER BASED ON THE INCREMENTAL INVERSE PROBLEM. Revista Interdisciplinar De Pesquisa Em Engenharia, 2(24), 124–143. https://doi.org/10.26512/ripe.v2i24.21017

Artigos mais lidos pelo mesmo(s) autor(es)

1 2 > >>