粘弹性
各向同性
动态模量
放松(心理学)
体积模量
单调函数
材料科学
数学
骨料模量
泊松比
模数
泊松分布
功能(生物学)
数学分析
热力学
剪切模量
模数
常量(计算机编程)
复合材料
动态力学分析
物理
几何学
统计
光学
计算机科学
聚合物
生物
进化生物学
社会心理学
量子力学
程序设计语言
心理学
作者
Dao-Long Chen,Tz-Cheng Chiu,Tei-Chen Chen,Ping-Feng Yang,Sheng‐Rui Jian
标识
DOI:10.1177/1081286517694935
摘要
The interconversion relations for viscoelastic functions are derived with the consideration of the time-dependent bulk modulus, K( t), for both traditional and fractional Prony series representations of viscoelasticity. The application of these relations is to replace the fitting parameters of Young’s relaxation modulus, E( t), by the unknown parameters of K( t) and the known parameters of the shear relaxation modulus, G( t), and to fit the E( t) to the experimental data for obtaining the parameters of K( t). The fitting results show that only two experiments for measuring the viscoelastic functions of an isotropic material are not enough to determine the other viscoelastic functions. However, if we consider the relaxation rates of K( t) and G( t), we may conclude that the constant bulk modulus is a more reasonable assumption, and the corresponding Poisson’s ratio, ν( t), is a monotonic-increasing function.
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