Bulletin of Earthquake Science and Engineering

Bulletin of Earthquake Science and Engineering

Investigating the Life Cycle Cost of Buckling Restrained Braced Frames

Document Type : Research Note

Authors
1 Ph.D. Student, Department of Civil Engineering, Faculty of Technology and Engineering, Arak Branch, Islamic Azad University, Arak, Iran
2 Assistant Professor, Department of Civil Engineering, Faculty of Technology and Engineering, Ardabil Branch, Islamic Azad University, Ardabil, Iran
3 Assistant Professor, Department of Civil Engineering, Faculty of Technology and Engineering, Arak Branch, Islamic Azad University, Arak, Iran
Abstract
The cyclic behavior of conventional braces is very irregular and unstable due to buckling of the brace under pressure and shows a great deterioration in resistance. Due to the complex cyclic behavior of these braces, the actual distribution of internal forces and deformations in braced frames is very different from what is predicted by conventional design methods. On the other hand, executive considerations usually lead to plans in which the capacity of braces selected for some floors is much higher than their seismic needs, while in other floors, the capacity of braces is very close to their seismic needs. These two factors, together with the strong reduction in the resistance of the braces in the post-buckling stage, cause damage to be concentrated in some floors and as a result increase the seismic demand of the braces and their connections in the said floors. Currently, the most important concern about conventional braces is the failure of conventional braces due to low cycle fatigue. Rupture of conventional braces due to fatigue has been observed in past earthquakes and experiments. In recent years, many efforts have been made to improve the seismic performance of convergent braced frames, one of the most important of which is the creation of non-buckling bracing systems. Since buckling of braces in compression is the main cause of adverse performance of conventional convergent braced frames, many researches have been done in order to develop braces with better elastoplastic behavior. The invention and development of buckling braces has been one of the results of this research. The main part of the buckling brace is the metal core (usually steel), which is prevented from buckling by an external mechanism. The most common way to prevent core buckling under pressure is to place the core in a steel sheath and fill the sheath with filler mortar (such as concrete). In buckling braces, all the axial force that enters the brace is borne by the core. By preventing the buckling of the core, this element can flow under pressure as well as tension, and thus its ability to absorb energy increases. Structures designed in the framework of performance-based design satisfy a set of pre-defined functional behavior levels according to the corresponding risk levels. In this design approach, due to the fact that the seismic response of the structure is performed through non-linear analysis, its computational cost is also higher than the linear analysis process. In the construction industry, decisions to choose structural systems in earthquake-prone areas need to consider the costs of earthquake damage and some other effects resulting from it during the useful life of the structure. Life cycle cost analysis can be used as an important tool for designing structures in which the initial cost of construction and the life cycle costs of the structure can be controlled. The purpose of this research is to evaluate the life cycle cost of performance-based design buckling restrained braces frame. The effect of an earthquake on the design of a structure is considered with the aim of reducing the initial construction cost of the structure, which may reduce the construction cost, but it is not possible to make an estimate regarding its costs during the operation period. Life cycle cost analysis is a suitable method to examine the cost of structures that are in service for a long time. In the first step of this research, two three-span frames, three four-span frames and three five-span ten-story frames with buckling braces have been designed in a performance-based framework. In this phase, OpenSees software was used to perform nonlinear modeling and analysis, and MATLAB software was used to implement the performance-based design problem. In the second step, the life cycle cost of the frames resulting from the design has been investigated using the Wen and Kang relationship.
According to the results, it was observed that considering the greater span of bracing in the design does not lead to structures with low life cycle costs. Besides, increasing the weight of the structure does not reduce the cost of life. Also, in the evaluation of the life cycle cost, the value obtained for the life cycle cost by fitting the curve with the power function achieves a greater value than the life cycle cost with the curve fitting with the exponential function.
Keywords

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Black, C., Makris, N., & Aiken, I. (2002). Component Testing, Stability Analysis and Characterization of Buckling Restrained Braces (Final Report to Nippon Steel Corporation).
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Chopra, A. K., & Goel, R. K. (2002). A modal pushover analysis procedure for estimating seismic demands for buildings. Earthquake Engineering & Structural Dynamics, 31(3), 561-582.
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Gholizadeh, S. (2015). Performance-based optimum seismic design of steel structures by a modified firefly algorithm and a new neural network. Advances in Engineering Software, 81, 50-65.
Ghaderi, M., & Gholizadeh, S. (2021). Mainshock–aftershock low-cycle fatigue damage evaluation of performance-based optimally designed steel moment frames. Engineering Structures, 237, 112207.
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Kang, Y.-J., & Wen, Y. K. (2000). Minimum Life-Cycle Cost Structural Design Against Natural Hazards.
Khatib, I., & Mahin, S. (1987). Dynamic inelastic behavior of chevron braced steel frames. Fifth Canadian Conference on Earthquake Engineering, 211-220, Balkema.
Liqiang, J., Lizhong, J., Yi, H., Jihong, Y., & Hong, Z. (2020). Seismic life-cycle cost assessment of steel frames equipped with steel panel walls. Engineering Structures, 211.
Mitropoulou, C. C., Lagaros, N. D., & Papadrakakis, M. (2011). Life-cycle cost assessment of optimally designed reinforced concrete buildings under seismic actions. Reliability Engineering & System Safety, 96(10), 1311-1331.
Pacific Earthquake Engineering Research Center. (2020). OpenSees (Version 3.4.0) [Computer software]. University of California, Berkeley.
Priestley, M. J. N. (1998). Brief comments on elastic flexibility of reinforced concrete frames and signifi-cance to seismic design. Bulletin of the New Zealand National Society for Earthquake Engineering, 31(4).
Rashidi Elashti, A. (2013). Effect of Progressive Damage on Seismic Performance of Steel Building Structures [Master's thesis, Noshirvani University of Technology].
Razavi, N., & Gholizadeh, S. (2021). Seismic collapse safety analysis of performance-based optimally designed reinforced concrete frames considering life-cycle cost. Journal of Building Engineering, 44(44), 103430.
Sabelli, R. (2001). Research on Improving the Design and Analysis of Earthquake Resistant Steel Braced Frames (The 2000 NEHRP Professional Fellowship Report). Earthquake Engineering Research Institute.
The MathWorks, Inc. (2016). MATLAB: The Language of Technical Computing [Computer software].
Uriz, P. (2005). Towards Earthquake Resistance Design of Concentrically Braced Frames, Ph.D. Dissertation, University of California, Berkeley.
Xu, J., Spencer, B. F., & Lu, X. (2017). Performance-based optimization of nonlinear structures subject to stochastic dynamic loading. Engineering Structures, 134, 334-345.
Zou, X. (2007). Multiobjective optimization for performance-based design of reinforced concrete frames. Journal of Structural Engineering, 133(10), 1462-1474.
American Institute of Steel Construction. (2001). Manual of Steel Construction: Load & Resistance Factor Design (2nd ed.).
ASCE/SEI. (2014). Seismic Evaluation and Retrofit of Existing Buildings (ASCE/SEI 41‑13). Reston, VA: American Society of Civil Engineers.
Black, C., Makris, N., & Aiken, I. (2002). Component Testing, Stability Analysis and Characterization of Buckling Restrained Braces (Final Report to Nippon Steel Corporation).
Bazeos, N. (2009). Comparison of three seismic design methods for plane steel frames. Soil Dynamics and Earthquake Engineering, 29(3), 553-562.
Building and Housing Research Center. (2014). Iranian Code of Practice for Seismic Resistant Design of Buildings (Standard No. 2800) (in Persian).
Chopra, A. K., & Goel, R. K. (2002). A modal pushover analysis procedure for estimating seismic demands for buildings. Earthquake Engineering & Structural Dynamics, 31(3), 561-582.
Eiben, A. E., & Smith, J. E. (2003). Introduction to Evolutionary Computing. Springer.
Federal Emergency Management Agency. (1997). NEHRP commentary on the guidelines for the seismic rehabilitation of buildings (FEMA 274). Washington, DC; 1997.
Federal Emergency Management Agency. (2000). Recommended Seismic Design Criteria for New Steel Moment-Frame Buildings (FEMA-350). SAC Joint Venture.
Federal Emergency Management Agency. (2000). Prestandard and Commentary for the Seismic Rehabilitation of Buildings (FEMA-356).
Federal Emergency Management Agency. (2009). Recommended Methodology for Quantification of Building System Performance and Response Parameters (FEMA P695A). Applied Technology Council.
Gholizadeh, S. (2015). Performance-based optimum seismic design of steel structures by a modified firefly algorithm and a new neural network. Advances in Engineering Software, 81, 50-65.
Ghaderi, M., & Gholizadeh, S. (2021). Mainshock–aftershock low-cycle fatigue damage evaluation of performance-based optimally designed steel moment frames. Engineering Structures, 237, 112207.
Kaveh, A., & Nasrollahi, A. (2014). Performance-based seismic design of steel frames utilizing charged system search optimization. Applied Soft Computing, 22, 213-221.
Kaveh, A., Laknejadi, K., & Alinejad, B. (2012). Performance-based multi-objective optimization of large steel structures. Acta Mechanica.
Kang, Y.-J., & Wen, Y. K. (2000). Minimum Life-Cycle Cost Structural Design Against Natural Hazards.
Khatib, I., & Mahin, S. (1987). Dynamic inelastic behavior of chevron braced steel frames. Fifth Canadian Conference on Earthquake Engineering, 211-220, Balkema.
Liqiang, J., Lizhong, J., Yi, H., Jihong, Y., & Hong, Z. (2020). Seismic life-cycle cost assessment of steel frames equipped with steel panel walls. Engineering Structures, 211.
Mitropoulou, C. C., Lagaros, N. D., & Papadrakakis, M. (2011). Life-cycle cost assessment of optimally designed reinforced concrete buildings under seismic actions. Reliability Engineering & System Safety, 96(10), 1311-1331.
Pacific Earthquake Engineering Research Center. (2020). OpenSees (Version 3.4.0) [Computer software]. University of California, Berkeley.
Priestley, M. J. N. (1998). Brief comments on elastic flexibility of reinforced concrete frames and signifi-cance to seismic design. Bulletin of the New Zealand National Society for Earthquake Engineering, 31(4).
Rashidi Elashti, A. (2013). Effect of Progressive Damage on Seismic Performance of Steel Building Structures [Master's thesis, Noshirvani University of Technology].
Razavi, N., & Gholizadeh, S. (2021). Seismic collapse safety analysis of performance-based optimally designed reinforced concrete frames considering life-cycle cost. Journal of Building Engineering, 44(44), 103430.
Sabelli, R. (2001). Research on Improving the Design and Analysis of Earthquake Resistant Steel Braced Frames (The 2000 NEHRP Professional Fellowship Report). Earthquake Engineering Research Institute.
The MathWorks, Inc. (2016). MATLAB: The Language of Technical Computing [Computer software].
Uriz, P. (2005). Towards Earthquake Resistance Design of Concentrically Braced Frames, Ph.D. Dissertation, University of California, Berkeley.
Xu, J., Spencer, B. F., & Lu, X. (2017). Performance-based optimization of nonlinear structures subject to stochastic dynamic loading. Engineering Structures, 134, 334-345.
Zou, X. (2007). Multiobjective optimization for performance-based design of reinforced concrete frames. Journal of Structural Engineering, 133(10), 1462-1474.

  • Receive Date 16 September 2024
  • Revise Date 24 December 2024
  • Accept Date 03 February 2025