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3-D and 2-D Dynamic Green's functions and time-domain BIEs for piezoelectric solids

机译:压电固体的3-D和2-D Dyn​​amic Green功能和时域BIE

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摘要

Dynamic Green's functions for linear piezoelectric solids are derived by using Radon transform. Time-harmonic and Laplace transformed dynamic Green's functions are obtained subsequently by applying the Fourier and the Laplace transform to the time-domain Green's functions. Time-domain boundary integral equation formulations are presented for transient dynamic analysis of linear piezoelectric solids. In particular, hypersingular and non-hypersingular time-domain traction BIEs are derived by two different ways. Their potential application in transient dynamic crack analysis of three-dimensional and two-dimensional piezoelectric solids is discussed.
机译:线性压电固体的动态格林函数是通过使用Radon变换得出的。随后,通过将傅立叶和拉普拉斯变换应用于时域格林函数,可以得到时谐和拉普拉斯变换的动态格林函数。提出了时域边界积分方程公式,用于线性压电固体的瞬态动力学分析。特别地,超奇异时域牵引BIE和非超奇时域牵引BIE是通过两种不同的方式得出的。讨论了它们在三维压电固体瞬态动态裂纹分析中的潜在应用。

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