arrow
Return

Information entropy regularization method for structural identification with large-scale damaged parameters

delete2025-05-01
delete0
PRE
AI
王一菲 cover
王一菲 (Yifei Wang)
王
王晓军 (Xiaojun Wang) *
G
Geyong Cao
DOI:10.1016/j.cma.2025.117947delete
deleteOriginal
deleteOriginal request for help
deleteShare
deleteSave
Abstract

Abstract

En 中文
With the advancement of structural health monitoring technology, the increasing precision in modeling, scalability of model parameters, and complexity of external environments have introduced significant challenges to damage identification. Notably, the ill-posed nature of largescale parameter identification from refined models has become a critical technical challenge. Regularization methods are widely employed to mitigate ill-posedness and control the complexity of identification problems. Traditional regularization methods often penalize imbalances in damage parameters, leading to errors and suboptimal convergence, failing to accurately reflect actual damage conditions. To address these challenges, an information entropy regularization term is introduced to capture the distribution of structural damage location and severity. By integrating regularization term with an adjoint sensitivity optimization algorithm, a refined iterative approach is developed to manage large-scale damage parameter identification from detailed finite element models. Numerical analyses on a 2D stress plate and a 3D wing, along with experimental validation on impact damage of clamped plates, demonstrate the accuracy and effectiveness of the proposed method.
Keywords:
Damage identification
Information entropy
Regularization method
Large-scale damaged parameters

Journal

Computer Methods in Applied Mechanics and Engineering cover
Computer Methods in Applied Mechanics and Engineering
IF:
7.3
Papers:
1.3W
Citations:
5.6W

Organization

No organization information available
Cited Papers

Cited Papers

Modern regularization methods for inverse problems
err2018-05-04
err239
errOAAI
errBenning, Martin; Burger, Martin
errShare
errSave
researcher View more