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    题名 作者 年代 出处 被引量
1干气密封动静环摩擦界面热弹法向接触刚度分形模型显示文摘基于分形理论,根据重新建立的微凸体接触模型,并考虑微凸体弹性变形以及热应力变形,建立了干气密封两摩擦界面热弹性法向接触刚度计算模型,并对其影响因素进行了数值分析。研究结果表明:热法向接触刚度、弹性法向接触刚度均随无量纲真实接触面积、分形维数增大而增大,而随特征尺寸增大而减小,其中分形维数、特征尺寸对弹性法向接触刚度影响较为显著;摩擦因数对热法向接触刚度和弹性法向接触刚度的影响相反,摩擦因数增大,热法向接触刚度变大,而弹性法向接触刚度变小;热法向接触刚度随着转速以线性方式增大。摩擦界面热弹法向接触刚度分形模型的建立与分析,将为研究考虑热效应的干气密封摩擦振动奠定一定基础。陈金林 丁雪兴 张伟政 严如奇 孙宝财 2020振动与冲击2020,39,14:6
2Three-dimensional finite element analysis of shallow indentation of rough strain-hardening surface显示文摘Three-dimensional finite element modeling of the contact between a rigid spherical indenter and a rough surface is presented when considering both the loading and unloading phases. The relationships among the indentation load, displacement, contact area, and mean contact pressure for both loading and unloading are established through a curve fitting using sigmoid logistic and power law functions. The contact load is proportional to the contact area, and the mean contact pressure is related to the characteristic stress, which is dependent on the material properties. The residual displacement is proportional to the maximum indentation displacement. A proportional relationship also exists for plastically dissipated energy and work conducted during loading. The surface roughness results in an effective elastic modulus calculated from an initial unloading stiffness several times larger than the true value of elastic modulus. Nonetheless, the calculated modulus under a shallow spherical indentation can still be applied for a relative comparison.Chenghui GAO Henry PROUDHON Ming LIU 2019Friction2019,7,6:2
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