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Factorization of Integro-Differential Equations of the Acoustics of Dispersive Viscoelastic Anisotropic Media and the Tensor Integral Operators of Wave Packet Velocities

机译:色散粘弹性各向异性介质声学积分微分方程和波包速度张量积分算子的因式分解

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摘要

Factorization of tensor integro-differential wave equations of the acoustics of dispersive viscoelastic anisotropic media is performed for the one-dimensional case. The resulting first-order partial differential equations include integral tensor functionals of the sound velocities of polarized plane wave pulses. The velocity operators V-circumflex are expressed in a coordinate-free compact form. They are determined by the kernels of the integral representations and provide a general description of the kinematics and dynamics of wave packets for arbitrary propagation directions in anisotropic viscoelastic media.
机译:对于一维情况,执行了色散粘弹性各向异性介质的声学特性的张量积分微分波方程的分解。所得的一阶偏微分方程包含极化平面波脉冲声速的积分张量函数。速度算子V-circumflex以无坐标的紧凑形式表示。它们由积分表示的核确定,并提供了各向异性粘弹性介质中任意传播方向的波包运动学和动力学的一般描述。

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