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Finite Element Analysis of Hydraulic Hose Couplings
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English
Abstract
This paper presents a finite element methodology and algorithm for predicting the deformation and stress response of high pressure hose couplings and components during the fabrication process and during service loading conditions. The method is demonstrated for a hydraulic cord-reinforced rubber hose coupling. Results are presented for predicted rubber stresses, contact pressures between the rubber hose and metal insert, contact geometry profiles, and the crimping force-deformation response during crimping. The methods presented here should be useful for design of improved hose couplings.
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Authors
Citation
Haisler, W., Chandrasekaran, N., and Oliver, L., "Finite Element Analysis of Hydraulic Hose Couplings," SAE Technical Paper 860818, 1986, https://doi.org/10.4271/860818.Also In
References
- Harkleroad W.I. “Basic Principles of Hose Design,” presentation to 1968 Fall Meeting of the Rubber Division of the American Chemical Society Atlantic City, New Jersey September 13 1968
- Evans C.W. Hose Technology Applied Science publishers Essex, England 1979
- Rizzo R.R. Vicario A.A. “A Finite Element Analysis of Laminated Anisotropic Tubes,” J. Composite Materials 4 344 359 July 1970
- Entwistle K.M. White G.J. “A Method for Achieving Effective Load Transfer Between the Inner and Outer Layers of a Two-Layer Braided High-Pressure Hydraulic Hose,” Int. J. Mech. Strt. 19 193 201 1977
- Yoshimura N. “The Application of Finite Element Method to Tire Design,” Rubber World 192 3 14 June 1985
- Kaga H. Okamoto K. Tozawa Y. “Stress Analysis of a Tire Under Vertical Load by a Finite Element Method,” Tire Science and Technology 5 2 102 118 May 1977
- Stalnaker D.O. Kennedy R.H. Ford J.L. “Interlaminar-Shear Strain in a Two-Ply Balanced Cord-Rubber Composite,” Experimental Mechanics 87 94 March 1980
- Adams A.D. “Finite Element Analysis of Rubber and Positive Drive Timing Belts,” presented at the Symposium on Automotive Uses of Polymer Composites Akron Rubber Group, Rubber Division. American Chemical Society Jan. 23 1986
- Gupta B.P. Finney R.H. “Application of Finite Element Method to the Analysis of High-Capacity Laminated Elastomeric Parts,” Experimental Mechanics 103 108 March 1980
- Bathe K.J. Finite Element Procedures in Engineering Analysis Prentice-Hall 1982
- Zienkiewicz O.C. The Finite Element Method 3rd McGraw Hill 1977
- Cook R.D. Concepts and Applications of Finite Element Analysis John Wiley 1974
- Herrmann L.R. Toms R.M. “A Reformulation of the Elastic Field Equation, in Terms of Displacements, Valid for All Admissible Values of Poisson's Ratio,” J. App. Mech. 86 140 143 1964
- Hermann L.R. “elasticity Equations for Incompressible and Nearly Incompressible Materials by a Variational Theorem,” AIAA Journal 3 1896 1900 1965
- Takamatsu T. “Nonlinear Finite Element analysis of Incompressible Hyperelastic Materials Using Symmetric Stiffness Matrix,” Texas A&M University 1976
- Batra R.C. “Finite Plane Strain Deformations of Rubber Like Materials,” Int. J. Numer. Eng. 15 145 160 1980
- Malkus D.S. “Finite Elements With Penalties in Nonlinear Elasticity,” Int. J. Numer. Eng. 16 121 136 1980
- Malkus D.S. “A Finite Element Displacement Model Valid for any Value of the Compressibility,” Int. J. Solids Struct. 12 731 738 1976
- Reddy J.N. “On Penalty Function Methods in the Finite Element Analysis of Flow Problems,” Int. J. Num. Metho. in Fluids 2 151 171 1982
- Reddy J.N. “The Penalty Function Methods in Mechanics. A Review of Recent Advances,” Proceedings of Winter Annual Meeting of ASME Phoenix 1982
- Oden J.T. Kikuchi N. Finite Element Methods for Constrained Problems in Elasticity,” Int. J. Numer. Methods Eng. 12 701 725 1982
- Oden J.T. Pires E.B. “Numerical Analysis of Certain Contact Problems in Elasticity With Incompressibility Constraints,” Computers Struct. 16 481 485 1983
- Oden J.T. “Penalty Method and Reduced Integration for the Analysis of Fluids,” Proceedings of Winter Annual Meeting of ASME Phoenix. AZ 1982
- Chandrasekaran N. Haisler W.E. Goforth R.E. “A Survey of Finite Element Methods with Incompressible Constraints,” Mechanics and Materials Center Report No. MM-DAYCO 85-1 September 1985
- Hibblt H.D. Marcal P.V. Rice J.R. “A Finite Element Formulation for Problems of Large Strain and Large Displacement,” Int. J. Solids Struct. 6 1069 1086 1970
- Haisler W.E. Cronehworth J. “An Uncoupled Viscoplastic Constitutive Models for Metals at Elevated Temperature,” Presented at the AIAA 24th Structures. Structural Dynamics & Materials Conference Lake Tahoe, Nevada May 2-4 1983
- Hunsaker, B. Jr. Haisler W.E. Stricklin J.A. “On the Use of Two Hardening Rules of Plasticity in Incremental and Pseudo Force Analysis,” Constitutive Equations in Viscoplasticity: Computational and Engineering Aspects ,” AMD 20 ASME New York 1976
- Hunsaker, B. Jr. “The Application of Combined Kinematic-Isotropic Hardening and the Mechanical Sublayer Model to Small Strain Inelastic Structural Analysis by the Finite Element Method,” Texas A&M University 1976
- Chandrasekaran N. Haisler W.E. Goforth R.E. “A Finite Element Solution Method for Contact Problems with Friction,” int. J. Numer. Methods Eng.
- Chandrasekaran N. Haisler W.E. Goforth R.E. “Finite Element Analysis of Hertz Contact Problem with Friction,” Finite Element in Analysis and Design
- Bathe K.J. Chaudary A. “A Solution Method for Planar and Axisymmetric Contact Problems Int. J. Numer. Methods Eng. 21 65 88 1985
- Chandrasekaran N. Goforth R.E. Haisler W.E. “Finite Element Formulation of Superplastic Metal Forming Processes,” Proceedings of the ASM Metals Congress Toronto 1985