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Analysis of couple-stresses and piezo-viscous effects in a layered connecting-rod bearing

机译:分层连杆轴承中的耦合应力和压电粘性效果的分析

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In this work, the combined effects of couple-stresses and piezo-viscosity on the dynamic behavior of a compression ignition engine big-end connecting-rod bearing with elastic layer are investigated using the V. K. Stokes micro-continuum theory. It is assumed that the journal (crankpin) is rigid and the big-end bearing consists of a thin compressible elastic liner fixed in an infinitely stiff housing. The governing Reynolds' equation and the viscous dissipation term appearing on the RHS of energy equation are modified using the V. K. Stokes micro-continuum theory. The non-Newtonian effect is introduced by a new material constant eta, which is responsible for couple-stress property, and the piezo-viscosity effect by the pressure-viscosity coefficient alpha appearing in the well-known Barus' law. In the proposed model, the nonlinear transient modified Reynolds equation is discretized by the finite difference method, and the resulting system of algebraic equations is solved by means of the subrelaxed successive substitutions method to obtain the fluid-film pressure field as well as the film thickness distribution. The crankpin center trajectories for a given load diagram are determined iteratively by solving the nonlinear equilibrium equations of the journal bearing system with the improved and damped Newton-Raphson method for each time step or crankshaft rotation angle. According to the obtained results, the effects of couple-stresses and piezo-viscosity on the nonlinear dynamic behavior of dynamically loaded bearings with either stiff or compliant liners are significant and cannot be overlooked.
机译:在这项工作中,使用V.K.Stokes微连续理论研究了耦合应力和压电粘度对具有弹性层的压缩点火发动机大端连接杆轴承的动态行为的组合效果。假设轴颈(Crankpin)是刚性的,并且大端轴承由一个薄的可压缩弹性衬垫固定在无限的壳体中。使用V.K.斯托克斯微连续理论修饰了在能量方程RHS上出现的管理雷诺的等式和粘性耗散术语。非牛顿效应是由新的材料常数ETA引入,该恒定ETA负责对众所周知的Barus定律中出现的压力粘度系数α的压电粘度效应。在所提出的模型中,通过有限差分方法离散化非线性瞬态改性雷诺等式,通过子系统的连续取代方法解决了代数方程的所得系统,得到流体膜压力场以及膜厚度分配。通过求解轴颈轴承系统的非线性平衡方程,通过针对每个时间步长或曲轴旋转角度求解轴颈轴承系统的非线性平衡方程来确定给定负载图的曲柄峰中心轨迹。根据所得的结果,耦合 - 应力和压电粘度对具有刚性或柔顺衬里的动态装载轴承的非线性动态行为的影响是显着的,并且不能被忽略。

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