Passive Design of Nonlinearity in Specific Modes of Flexural Vibrations in Thin Plates through Topology Optimization

This paper presents the first attempt to optimize the nonlinearity of flexural vibrations in thin plates using topology optimization techniques. Nonlinearity in the flexural vibrations of thin plates is characterized by an increase or decrease in natural frequencies in the frequency domain as the external force or internal energy increases, a phenomenon known as hardening/softening nonlinearity. This study adopts topology optimization techniques to identify the layout of thin plates that either enhance or mitigate this nonlinearity. The nonlinearity of the optimum layout was verified through a nonlinear frequency response curve, obtained using the harmonic balance method.

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Publication Details

Journal
Transactions of the Korean Society for Noise and Vibration Engineering
Published
2024-08-20
DOI
https://doi.org/10.5050/ksnve.2024.34.4.458
Primary Topic
Topology Optimization in Engineering
Type
article
Field-Weighted Citation Impact
0.00

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article

Passive Design of Nonlinearity in Specific Modes of Flexural Vibrations in Thin Plates through Topology Optimization

Jong Suh Lee
Transactions of the Korean Society for Noise and Vibration Engineering
Topology Optimization in Engineering
article

Passive Design of Nonlinearity in Specific Modes of Flexural Vibrations in Thin Plates through Topology Optimization

Jong Suh Lee
article en

Abstract

This paper presents the first attempt to optimize the nonlinearity of flexural vibrations in thin plates using topology optimization techniques. Nonlinearity in the flexural vibrations of thin plates is characterized by an increase or decrease in natural frequencies in the frequency domain as the external force or internal energy increases, a phenomenon known as hardening/softening nonlinearity. This study adopts topology optimization techniques to identify the layout of thin plates that either enhance or mitigate this nonlinearity. The nonlinearity of the optimum layout was verified through a nonlinear frequency response curve, obtained using the harmonic balance method.

Transactions of the Korean Society for Noise and Vibration EngineeringVol. 34(4)
Dong-A University
Openalex Percentile: Top 84%
Topology Optimization in Engineering
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