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Winkler Springs (p-y curves) for pile design from stress-strain of soils: FE assessment of scaling coefficients using the Mobilized Strength Design concept

机译:Winkler Springs(p-y曲线),用于从土的应力应变设计桩:使用动员强度设计概念进行比例系数的有限元评估

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In practice, analysis of laterally loaded piles is carried out using beams on non-linear Winkler springs model (often known as p-y method) due to its simplicity, low computational cost and the ability to model layered soils. In this approach, soil-pile interaction along the depth is characterized by a set of discrete non-linear springs represented by p-y curves where p is the pressure on the soil that causes a relative deformation of y. p-y curves are usually constructed based on semi-empirical correlations. In order to construct API/DNV proposed p-y curve for clay, one needs two values from the monotonic stress-strain test results i.e., undrained strength (s_u) and the strain at 50% yield stress (ε_(50)). This approach may ignore various features for a particular soil which may lead to un-conservative or over-conservative design as not all the data points in the stress-strain relation are used. However, with the increasing ability to simulate soil-structure interaction problems using highly developed computers, the trend has shifted towards a more theoretically sound basis. In this paper, principles of Mobilized Strength Design (MSD) concept is used to construct a continuous p-y curves from experimentally obtained stress-strain relationship of the soil. In the method, the stress-strain graph is scaled by two coefficient N_C (for stress) and M_C (for strain) to obtain the p-y curves. M_C and N_C are derived based on Semi-Analytical Finite Element approach exploiting the axial symmetry where a pile is modelled as a series of embedded discs. An example is considered to show the application of the methodology.
机译:在实践中,由于其简单,计算成本低以及能够对分层土壤进行建模的能力,因此在非线性Winkler弹簧模型(通常称为p-y方法)上使用梁进行了侧向荷载桩的分析。在这种方法中,沿深度的土桩相互作用以一组离散的非线性弹簧为特征,这些弹簧由p-y曲线表示,其中p是引起y相对变形的土壤压力。通常基于半经验相关性构建p-y曲线。为了构建API / DNV建议的黏土p-y曲线,需要从单调应力-应变测试结果中获得两个值,即不排水强度(s_u)和屈服应力为50%时的应变(ε_(50))。该方法可能会忽略特定土壤的各种特征,这可能会导致设计不保守或过保守,因为并非使用了应力-应变关系中的所有数据点。然而,随着使用高度发达的计算机模拟土壤与结构相互作用问题的能力日益增强,这一趋势已转向理论上更可靠的基础。在本文中,动员强度设计(MSD)概念的原理用于根据实验获得的土的应力-应变关系构造连续的p-y曲线。在该方法中,应力-应变图按两个系数N_C(对于应力)和M_C(对于应变)进行缩放,以获得p-y曲线。 M_C和N_C基于半解析有限元方法,利用轴向对称性将桩建模为一系列嵌入式圆盘,从而得出M_C和N_C。考虑一个例子来说明该方法的应用。

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