Transient thermomechanical responses of multilayered viscoelastic composite structure with non-idealized interfacial conditions in the context of generalized thermoviscoelasticity theory with time-fractional order strain

doi:10.1080/01495739.2020.1751760

IR > 研究生院

	Transient thermomechanical responses of multilayered viscoelastic composite structure with non-idealized interfacial conditions in the context of generalized thermoviscoelasticity theory with time-fractional order strain
	Li, Chenlin 1; Tian, Xiaogeng 2; He, Tianhu3
	2020-07-02
发表期刊	Journal of Thermal Stresses
ISSN	01495739
卷号	43 期号:7 页码:895-928
摘要	Nowadays, a multilayered viscoelastic composite structure stands as one of the most representative active/passive vibration isolator and high-efficient damper to avoid unwanted vibrations in civil and ocean engineering, which is commonly applied in harsh non-uniform temperature environment (e.g., high heat-flux, drastic changes of temperature, etc.). In such a case, thermoviscoelastic response analysis is of great importance for the safety design of viscoelastic composites, and so a thorough and comprehensive study on this issue is imperatively needed. This work aims to conduct an analytical study of transient thermomechanical responses of multilayered viscoelastic composite structure under time-dependent heating loads. In the context of generalized thermoviscoelasticity theory with time-fractional order strain, a composite laminated viscoelastic plate is chosen as the analytical model while governing equations of each homogeneous layer accounting for non-idealized interfacial conditions are systematically formulated. Then, a semi-analytical approach via Laplace transform is adopted to deal with the problem. The effects of fractional order parameters and material constants’ ratio on the structural dynamic responses are fully discussed to provide new insights and basic guidelines for vibration control and thermal management of viscoelastic composites, especially for the surface coating at the interface between any two adjacent viscoelastic layers. © 2020, © 2020 Taylor & Francis Group, LLC.
关键词	Composite structures Heat flux High temperature engineering Laminated composites Laplace transforms Ocean engineering Structural dynamics Structure (composition) Thermoelasticity Transient analysis Interfacial conditions Nonuniform temperature Semi-analytical approaches Thermo-mechanical response Thermoviscoelastic response Thermoviscoelasticity Viscoelastic composites Viscoelastic layers
DOI	10.1080/01495739.2020.1751760
收录类别	EI
语种	英语
出版者	Taylor and Francis Ltd.
EI入藏号	20202108687761
EI主题词	Viscoelasticity
来源库	Compendex
分类代码	408 Structural Design - 408.2 Structural Members and Shapes - 472 Ocean Engineering - 641.2 Heat Transfer - 921.3 Mathematical Transformations - 931.2 Physical Properties of Gases, Liquids and Solids - 951 Materials Science
引用统计	被引频次：10[WOS] [WOS记录] [WOS相关记录]
文献类型	期刊论文
条目标识符	https://ir.lut.edu.cn/handle/2XXMBERH/115609
专题	研究生院
作者单位	1.School of Civil Engineering, Lanzhou Jiaotong University, Lanzhou; Gansu, China; 2.State Key Laboratory for Strength and Vibration of Mechanical Structures, Xi’an Jiaotong University, Xi’an; Shaanxi, China; 3.School of Science, Lanzhou University of Technology, Lanzhou; Gansu, China
推荐引用方式 GB/T 7714	Li, Chenlin,Tian, Xiaogeng,He, Tianhu. Transient thermomechanical responses of multilayered viscoelastic composite structure with non-idealized interfacial conditions in the context of generalized thermoviscoelasticity theory with time-fractional order strain[J]. Journal of Thermal Stresses,2020,43(7):895-928.
APA	Li, Chenlin,Tian, Xiaogeng,&He, Tianhu.(2020).Transient thermomechanical responses of multilayered viscoelastic composite structure with non-idealized interfacial conditions in the context of generalized thermoviscoelasticity theory with time-fractional order strain.Journal of Thermal Stresses,43(7),895-928.
MLA	Li, Chenlin,et al."Transient thermomechanical responses of multilayered viscoelastic composite structure with non-idealized interfacial conditions in the context of generalized thermoviscoelasticity theory with time-fractional order strain".Journal of Thermal Stresses 43.7(2020):895-928.