• Title/Summary/Keyword: AIRS(Accelerated Improved Reduced System)

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System Condensation Technique-Based Inverse Perturbation Method of Damage Detection (시스템 축소기법이 적용된 역섭동법을 이용한 손상탐지)

  • Choi, Young-Jae;Lee, U-Sik
    • Journal of the Korean Society for Aeronautical & Space Sciences
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    • v.30 no.7
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    • pp.98-104
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    • 2002
  • System condensation technique improves the efficiency of the inverse perturbation method of damage detection developed in the previous work. The technique is applied to transform the unmeasured DOFs to the measured DOFs. This approach makes it possible to eliminate the unmeasured DOFs, which accelerates the computational efficiency. The numerical instability problems due to the system condensation technique are also resolved by updating the transformation matrix for each step, and also by adopting the accelerated improved reduced system(AIRS) condensation method.

An Accelerated Inverse Perturbation Method for Structural Damage Identification

  • Park, Young-Jae;Lee, Usik
    • Journal of Mechanical Science and Technology
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    • v.17 no.5
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    • pp.637-646
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    • 2003
  • In the previous study, the inverse perturbation method was used to identify structural damages. Because all unmeasured DOFs were considered as unknown variables, considerable computational effort was required to obtain reliable results. Thus, in the present study, a system condensation method is used to transform the unmeasured DOFs into the measured DOFs, which eliminates the remaining unmeasured DOFs to improve computational efficiency. However, there may still arise a numerically ill-conditioned problem, if the system condensation is not adequate for numerical Programming or if the system condensation is not recalibrated with respect to the structural changes. This numerical problem is resolved in the present study by adopting more accurate accelerated improved reduced system (AIRS) as well as by updating the transformation matrix at every step. The criterion on the required accuracy of the condensation method is also proposed. Finally, numerical verification results of the present accelerated inverse perturbation method (AIPM) are presented.