K. Bashmur, V. Tynchenko, R. B. Sergienko, V. Kukartsev, S. Kurashkin, V. Tynchenko
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引用次数: 0
摘要
文章重点介绍了提高摩擦副部件耐久性的技术改进。利用活塞式压缩机对圆柱构件的微凸面进行了研究。细胞呈椭圆抛物面形,正参数不均匀。蜂窝微浮雕表面的使用是非常可取的,因为它们通过保证具有微浮雕形状的润滑层的水动力载荷能力来减少摩擦副的摩擦磨损。研究目标包括对微缓动单元间隙中润滑层行为的参数化分析。为此,作者基于流体动力润滑理论建立了解析模型,并利用ANSYS Fluent软件构建了CFD模型。为了包含传递方程,作者使用了湍流模型SST k -ω。两种模型均表明,最大水动力载荷能力与椭圆池长轴长度为75%时一致,对应池深为0.128 mm。一个微泄压池的最大提升动水压力为3 kPa。基于参数分析的结果,作者认为单元微位移可以有效地用于保证过程单元摩擦副的使用性能。关键词:摩擦副;汽缸套;活塞环;细胞微地貌;水动力模型;数学模型;ANSYS流利;二维参数分析。
Technologies assuring the service properties of friction pairs with cellular microrelief surfaces
Article focuses on the improvement of the technologies used to improve the durability of friction pair components. The authors use the piston compressor to study cellular microrelief surfaces of cylindrical components. The cells are shaped as elliptic paraboloid with uneven positive parameters. The use of cellular microrelief surfaces is highly preferred as they reduce the attrition wear of the friction pairs through assuring the hydrodynamic load capacity of the lubrication layer with the shape of the microrelief. The research goals included the parametric analysis of the lubrication layer behavior in the gap between the microrelief cells. To do this, the authors developed an analytical model based on the theory of hydrodynamic lubrication and constructed a CFD model using the ANSYS Fluent software. To contain the transfer equations, the authors used the turbulence model SST k–ω. Both models showed that the maximum hydrodynamic load capacity coincided with the 75%-length of the major axis of the elliptic cell, which also corresponds to 0.128 mm in cell depth. The maximum lifting hydrodynamic pressure on one microrelief cell amounted to 3 kPa. Based on the results of the parametric analysis, the authors claim that the cellular microrelief can be efficiently used to assure the service properties of friction pairs in process units. Keywords: friction pair; cylinder sleeve; piston ring; cellular microrelief; hydrodynamic model; mathematical model; ANSYS Fluent; two-dimensional parametric analysis.