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Mechanical response and simulation for constitutive equations with distributed order derivatives

机译:分布阶导数本构方程的力学响应和仿真

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Mechanical response and simulation for constitutive equation with distributed order derivatives were considered. We investigated the creep compliance, creep recovery, relaxation modulus, stress-strain behavior under harmonic deformation for each case of two constitutive equations. We express these responses and results as easily computable forms and simulate them by using MATHEMATICA 8. The results involve the exponential integral function, convergent improper integrals on the infinite interval (0, +00) and the numerical integral method for the convolution integral. For both equations, stress responses to harmonic deformation display hysteresis phenomena and energy dissipation. The two constitutive equations characterize viscoelastic models of fluid-like and solid-like, respectively.
机译:考虑了具有分布阶导数的本构方程的力学响应和仿真。对于两种本构方程,我们研究了谐波变形下的蠕变柔量,蠕变恢复,松弛模量,应力-应变行为。我们将这些响应和结果表示为易于计算的形式,并使用MATHEMATICA 8对其进行仿真。结果涉及指数积分函数,无穷区间(0,+00)上的收敛不正确积分和卷积积分的数值积分方法。对于这两个方程,对谐波变形的应力响应都显示出磁滞现象和能量耗散。这两个本构方程分别描述了类流体和类固体的粘弹性模型。

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