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Disturbed State Concept-Based Solution for Consolidation of Plastic Clays under Cyclic Loading

机译:循环荷载作用下基于扰动状态概念的塑料黏土固结解决方案

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This paper presents a simplified solution for consolidation of plastic clays under cyclic loading in disturbed state concept (DSC) framework. When normally consolidated (NC) clay undergoes cyclic loading, at the beginning of the loading, it is in a normally consolidated state. In each cycle of loading until the average ratio of consolidation is less than its maximum value in the last cycle of loading, the clay is in an over-consolidated (OC) state and then becomes normally consolidated. The process continues until a certain number of cycles have occurred and the clay reaches the OC state during all the loading cycles, which is called the steady-state condition. There is a gradual and continuous change from NC to OC state in successive loading half-cycles. The changing properties of the clay during cyclic loadingmean that it is impossible to find a closed-form solution for this problem. Because the state of the clay changes gradually from a known NC state at the beginning to a known OC state at the final steady state, DSC can be adapted to this kind of problem using propitious state functions describing the changes in clay state. An analytical solution of a consolidation partial differential equation is used to obtain a general state function. The state function is used to describe the gradual change in state of the clay fromOC toNC during successive cycles. Then the solutions of the problem in two elastic conditions of NC and OC states are interpolated using a derived state function to obtain the solution of the plastic problem. The validity of this method is ensured by a series of numerical and experimental tests. (C) 2014 American Society of Civil Engineers.
机译:本文提出了一种在扰动状态概念(DSC)框架下循环荷载下塑性黏土固结的简化解决方案。当正常固结(NC)粘土经历循环荷载时,在荷载开始时,它处于正常固结状态。在每个加载周期中,直到平均固结比小于最后一个加载周期的最大值时,粘土处于超固结(OC)状态,然后正常固结。该过程一直持续到发生一定数量的循环,并且粘土在所有加载循环中都达到OC状态,这称为稳态条件。在连续的加载半周期中,从NC状态逐渐过渡到OC状态。循环加载过程中粘土的变化特性意味着无法找到该问题的封闭形式的解决方案。因为黏土的状态从开始时的已知NC状态逐渐变化到最终的稳态时的已知OC状态,所以DSC可以使用描述黏土状态变化的有利状态函数来适应此类问题。固结偏微分方程的解析解用于获得一般状态函数。状态函数用于描述粘土在连续循环中从OC到NC的状态逐渐变化。然后,使用派生的状态函数对在NC和OC状态的两个弹性条件下的问题的解进行插值,以获得塑性问题的解。通过一系列的数值和实验测试,确保了该方法的有效性。 (C)2014年美国土木工程师学会。

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