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Experimental investigation on dilatancy behavior of frozen silty clay subjected to long-term cyclic loading

机译:长期循环荷载作用下冻结粉质黏土的剪胀特性试验研究

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An interesting and common feature of frozen silty clay cyclic behavior is that the accumulation of shear strain is not significant after a critical number of loading cycles, whereas the volumetric strain accumulates continuously in cyclic triaxial tests of frozen soils. Under cyclic triaxial conditions, the deformation mechanism of a frozen soil is often considered as a combination of frictional sliding and volumetric compaction, and hence the accumulated plastic volumetric strain can be divided into a dilation component due to shearing and a compaction component due to mean stress. A series of cyclic triaxial tests are carried out on a frozen silty clay. The evolution of volumetric dilation in each test is investigated against the accumulation of plastic shear strain. Volumetric dilation in these tests is shown to start right from the beginning, without a clear initial compression phase that is typically observed in testing unfrozen dense sand or stiff clay. The dependence of volumetric dilation on stress measures including cyclic stress amplitude, confining pressure or initial stress ratio is not pronounced, whereas the nonlinearity between the volumetric dilation and accumulated plastic shear strain is apparent. The plastic shear strain is then employed as a state variable, and a state-dependent dilation law is proposed to explain the experimental results. The experimental data and the proposed dilation law can potentially be incorporated into some cyclic constitutive models, leading to new insights of the behavior of frozen soils.
机译:冻结粉质黏土循环行为的一个有趣且普遍的特征是,在一定数量的载荷循环后,剪切应变的累积并不显着,而在冻土的循环三轴试验中,体积应变却不断累积。在循环三轴条件下,冻土的变形机理通常被认为是摩擦滑动和体积压实的结合,因此,累积的塑性体积应变可归因于剪切的扩张分量和因平均应力引起的压实分量。 。在冻结的粉质粘土上进行了一系列的循环三轴试验。针对塑性剪切应变的累积,研究了每个测试中体积膨胀的演变。这些测试中的体积膨胀显示是从一开始就开始的,没有明显的初始压缩阶段,通常在测试未冻结的稠密沙子或硬质粘土时会观察到。体积膨胀对包括循环应力振幅,围压或初始应力比的应力测量的依赖性不明显,而体积膨胀与累积塑性剪切应变之间的非线性是明显的。然后,将塑性剪切应变用作状态变量,并提出了状态相关的膨胀定律来解释实验结果。实验数据和拟议的膨胀定律可以潜在地纳入某些循环本构模型,从而获得有关冻土特性的新见解。

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