Heat Transfer and Thermal Elastic Deformation Analysis on the Piston/Cylinder Interface of Axial Piston Machines

The piston/cylinder interface of swash plate–type axial piston machines represents one of the most critical design elements for this type of pump and motor. Oscillating pressures and inertia forces acting on the piston lead to its micro-motion, which generates an oscillating fluid film with a dynamically changing pressure distribution. Operating under oscillating high load conditions, the fluid film between the piston and cylinder has simultaneously to bear the external load and to seal the high pressure regions of the machine. The fluid film interface physical behavior is characterized by an elasto-hydrodynamic lubrication regime. Additionally, the piston reciprocating motion causes fluid film viscous shear, which contributes to a significant heat generation. Therefore, to fully comprehend the piston/cylinder interface fluid film behavior, the influences of heat transfer to the solid boundaries and the consequent solid boundaries’ thermal elastic deformation cannot be neglected. In fact, the mechanical bodies’ complex temperature distribution represents the boundary for nonisothermal fluid film flow calculations. Furthermore, the solids-induced thermal elastic deformation directly affects the fluid film thickness. To analyze the piston/cylinder interface behavior, considering the fluid-structure interaction and thermal problems, the authors developed a fully coupled simulation model. The algorithm couples different numerical domains and techniques to consider all the described physical phenomena. In this paper, the authors present in detail the computational approach implemented to study the heat transfer and thermal elastic deformation phenomena. Simulation results for the piston/cylinder interface of an existing hydrostatic unit are discussed, considering different operating conditions and focusing on the influence of the thermal aspect. Model validation is provided, comparing fluid film boundary temperature distribution predictions with measurements taken on a special test bench.

[1]  Monika Ivantysynova,et al.  A Geometric Multigrid Solver for the Piston–Cylinder Interface of Axial Piston Machines , 2012 .

[2]  Monika Ivantysynova,et al.  A Novel Thermal Model for the Piston/Cylinder Interface of Piston Machines , 2009 .

[3]  Monika Ivantysynova,et al.  INVESTIGATION OF THE GAP FLOW IN DISPLACEMENT MACHINES CONSIDERING ELASTOHYDRODYNAMIC EFFECT , 2002 .

[4]  Monika Ivantysynova,et al.  Surface Deformations Enable High Pressure Operation of Axial Piston Pumps , 2011 .

[5]  J. D. C. McIvor,et al.  Finite Element Analysis of Dynamically Loaded Flexible Journal Bearings: A Fast Newton-Raphson Method , 1989 .

[6]  R. Bosma,et al.  Multigrid, an Alternative Method of Solution for Two-Dimensional Elastohydrodynamically Lubricated Point Contact Calculations , 1987 .

[7]  F. T. Barwell,et al.  Tribological Interaction between Piston and Cylinder of a Model High Pressure Hydraulic Pump , 1975 .

[8]  Hubertus Murrenhoff,et al.  Simulation of elastohydrodynamic contact between piston and cylinder in axial piston pumps , 2008 .

[9]  Karl Theodor. Renius Untersuchungen zur Reibung zwischen Kolben und Zylinder bei Schrägscheiben-Axialkolbenmaschinen , 1974 .

[10]  Monika Ivantysynova,et al.  An Investigation into Micro- and Macrogeometric Design of Piston/Cylinder Assembly of Swash Plate Machines , 2004 .

[11]  P. K. Goenka,et al.  Dynamically Loaded Journal Bearings: Finite Element Method Analysis , 1984 .

[12]  Monika Ivantysynova,et al.  Determination of Gap Surface Temperature Distribution in Axial Piston Machines , 2006 .

[13]  S. Patankar Numerical Heat Transfer and Fluid Flow , 2018, Lecture Notes in Mechanical Engineering.

[14]  H. Grandin Fundamentals of the finite element method , 1986 .

[15]  Masataka Shirakashi,et al.  Mixed Lubrication Characteristics Between the Piston and Cylinder in Hydraulic Piston Pump-Motor , 1994 .

[16]  Finite Element System Approach to EHL of Elliptical Contacts: Part II—Isothermal Results and Performance Formulas , 1999 .

[17]  R. Bosma,et al.  Multigrid, An Alternative Method for Calculating Film Thickness and Pressure Profiles in Elastohydrodynamically Lubricated Line Contacts , 1986 .

[18]  Monika Ivantysynova,et al.  Computer Aided Optimization of Bearing and Sealing Gaps in Hydrostatic Machines—The Simulation Tool Caspar , 2002 .