Identification of distributed dynamic excitation based on Taylor polynomial iteration and cubic Catmull–Rom spline interpolation

DOI10.1080/17415977.2019.1594804zbMath1461.65012OpenAlexW2925147161MaRDI QIDQ4991447

Xiaowang Li, Zheng Chen, Jian Chen, Hai-Tao Zhao

Publication date: 3 June 2021

Published in: Inverse Problems in Science and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/17415977.2019.1594804

zbMATH Keywords

time domainnoise immunitycubic Catmull-Rom spline interpolationdistributed dynamic excitationTaylor polynomial iteration

Mathematics Subject Classification ID

Numerical interpolation (65D05) Impact in solid mechanics (74M20) Inverse problems for functional-differential equations (34K29)

Related Items (1)

Distributed Load Identification for Uncertain Structure Based on LHS-GA and Improved L-Curve Method

Cites Work

• Force identification in time domain based on dynamic programming
• Tikhonov regularization and the L-curve for large discrete ill-posed problems
• Inverse identification of time-harmonic loads acting on thin plates using approximated Green’s functions
• DYNAMIC LOAD IDENTIFICATION FOR UNCERTAIN STRUCTURES BASED ON INTERVAL ANALYSIS AND REGULARIZATION METHOD
• A new improved regularization method for dynamic load identification
• Geometric continuity, shape parameters, and geometric constructions for Catmull-Rom splines
• Distributed dynamic load identification based on shape function method and polynomial selection technique
• Force identification based on a comprehensive approach combining Taylor formula and acceleration transmissibility

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