• 过程随后接触疲劳滚压过程同属赫兹应力作用循环弹塑性应变过程。

    Both shot peening and contact rolling belong to the cyclic elastic-plastic deformation process under the action of Hertz stress.

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  • 基于实验结果理论分析提出考虑塑性应变幅比重不同损伤公式与其它五种损伤公式寿命预测的结果做了比较。

    On the basis of the experimental results and theoretical analysis, a damage formula about the difference of plastic strain and elastic strain is put forward.

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  • 塑性有限元固有焊接变形预测两种主要数值方法

    Thermal-elastic-plastic and inherent strains FE methods are two means, which have been applied to the prediction of welding deformation.

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  • 利用土体塑性流动理论,提出了用于描述饱和砂土在单调荷载作用应力应变反应性质塑性本构模型

    Based on the plastic flow theory of soils, an elastoplastic constitutive model for describing the stress-strain behavior of the saturated sands under the action of monotonic loading is developed.

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  • 结合压缩应力应变关系进一步确定塑性失稳位置,从而导出压缩强度的理论公式

    Further determination of the elastoplastic instability point is facilitated by the compressional stress strain relation, which then gives rise of the final formula of the compressive strength.

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  • 经典弹-塑性理论屈服函数引入应变梯度考虑应变效应函数。

    The second shear strain gradient and the function reflecting the effect of strain rate are introduced into the yield function of classical elastoplastic theory.

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  • 长江三峡花岗岩测试表明,其应力应变全过程曲线呈现典型塑性

    The full process testing curves of stress strain for the granite of the TGP permanent lock present typical elastic brittle plastic properties.

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  • 通过引入沙漏应变沙漏应力方法来控制塑性变形中的沙漏现象。

    It is shown that the hourglass modes can be controlled in the computation of large elastic plastic deformation by introducing the hourglass strains and the corresponding stresses.

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  • 采用塑性力学模型扩展裂纹尖端应力应变进行了渐近分析。

    An elastic_viscoplastic model is adopted to investigate asymptotically the stress and strain fields at a propagating crack_tip.

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  • 首先塑性范围应变奇次式相当精确地拟合一般硬化材料拉伸曲线

    This paper pressents a polynomial with four odd terms to fit the stress-strain relation for the materials with arbitrary hardening behaviour in the region of small elastoplastic deformation.

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  • 获得应变集中系数塑性边界区载荷变化规律;

    The variation of the strain concentration factors and the yield boundaries with loading levels were determined.

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  • 这种方法是以一种假设为基础,即可以平面应力条件仿照模式在平面应变条件下仿照剪切定位,材料、粘塑性物质构成的仿制品。

    The approach is based on the assumption that necking mode can be modeled under plane stress conditions and shear localization can be modeled under plane strain conditions.

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  • 其次指出这种高密度冰碛土的应力应变特性属于非线性塑性性质。

    Next, it was indicated that the stress-strain characteristics of the high density till were nonlinear elastoplastic.

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  • 基于向同性塑性损伤假定应变等效假设,采用重复拉伸试验方法,得到了焊缝金属的损伤演化规律

    Based on the adoption of elastoplastic damage theory and effective strain assumption, weld metal coupons were tested under repeated pull and their damage evolution law was determined.

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  • 弹塑性边界应力(应变)奇异体积分计算一直一个较为困难又是非常重要问题

    The calculation of the initial stress (or initial strain) singular integrals in elastoplastic boundary element method is a difficult, but an important problem.

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  • 计算结果表明确定土体应力应变关系时,不仅应该考虑土的塑性,还应该考虑到土的各向异性,这样才能符合土的实际情况

    The calculated results show that the model considering both elastoplastic and anisotropic characteristics in determining soil stress strain relations agrees quite closely with the actual state.

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  • 本文用塑性应变问题等参数有限元分析程序(LEPS程序),平板试件缩作了较全面的分析。

    An isoparametric finite element program of large elastic-plastic strain (LEPS) is used to analyse the necking of a cylindrical bar and a plate specimen under uniaxial tension.

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  • 本文根据室内蠕变试验提出了一项分析土的塑性应力—应变关系方法

    Based on laboratory creep tests of soils, the method for analyzing the elastic-viscoplastic stress-strain relations are presented in this paper.

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  • 研究结果表明塑性有限元分析法预测寿命偏低残余应力可以较准确地确定最大应力应变循环

    The result shows that predicting life by elasticity-plasticity finite element analysis is low and the maximal stress-strain cycle can be calculated accurately by the residual stress method.

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  • 材料应力-应变关系层次进行了高层钢筋混凝土结构塑性时程分析

    Based on the stress-strain relation of the materials, study on nonlinear time-history analysis for tall reinforced concrete structure is carried out.

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  • 理论应变硬化规律研究复合材料塑性变形应力状态

    The elastic plastic deformation and stresses of the micro composite are studied according to the shear lag theory and strain-hardening law.

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  • 本文非线性物质的多重积分型本方程出发,引入塑性应变推导了粘弹塑性物质微分型本构方程。

    Introducing the plastic strain the differential constitutive equation for viscoelastic and plastic materials is deduced from multi-integral constitutive equation for nonlinear viscoelastic materials.

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  • 考虑构件随机因素,将随机有限元方法引入交变载荷弹塑性有限元迭代格式得到局部应力应变随机响应,为低周疲劳可靠性分析提供了更精确依据。

    The component randomness is considered. The SFEM is introduced in the iterative formulas of EFEM under cyclic loading to obtain the random response of local stress and strain.

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  • 推导了交变载荷弹塑性随机有限元迭代格式,计算了局部多轴应力应变随机响应

    The iterative formulas of elastoplastic stochastic finite element method (SFEM) under cyclic loading are deduced and the random responses of local multiaxial stress and strain are calculated.

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  • 本文采用有限元增量理论位移应变弹塑性接触问题进行分析。

    In this paper, the contact problems of small displacement and strain have been analysed by finite element method and incremental theory.

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  • 利用模型分析了复合材料宏观塑性应力-应变响应以及细观几何结构特征宏观弹塑性性能影响

    With the model, macroscopic stress-strain responses are studied and micro-structural geometry effects on macroscopic elastoplastic properties are analyzed.

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  • 考虑土体非线性性质本文采用了弹塑性方法中的增量初耦合方程进行解答。

    The nonlinearity of soil should take into account, so the article adopts "initial-stress" finite element approach to resolve the coupling formulation.

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  • 针对钢板冷却发生翘曲变形问题,利用弹塑性有限元对中厚板冷却过程的温度应力应变进行数值模拟。

    The temperature and stress-strain field of steel plate runout table cooling are simulated using thermo-elastoplastic finite element method.

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  • 有限元方法平面应力条件下弹塑性材料裂纹尖端应力应变进行了计算。

    The crack tip stress-strain field of elastic-plastic materials are analysed by finite element method in the plane stress condition.

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  • 本文根据弹塑性理论基本方程导出水平均匀残余应力场由于钻孔引起松弛应变残余应力关系公式。

    When a high level isotropic stress field is disturbed by a drilled hole, a relation of relieved strain vs. residual stress is derived by the basic equations of elastoplastic theory.

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