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TECHNICAL PAPERS

A General Formulation for Designing Interference-Fit Joints With Elastic-Plastic Components

[+] Author and Article Information
Niccolò Baldanzini

Dipartimento di Meccanica e Tecnologie Industriali, Università degli Studi di Firenze, Via di Santa Marta, 3, 50139 Firenze, Italye-mail: niccolo.baldanzini@unifi.it

J. Mech. Des 126(4), 737-743 (Aug 12, 2004) (7 pages) doi:10.1115/1.1758247 History: Received October 01, 2002; Revised November 01, 2003; Online August 12, 2004
Copyright © 2004 by ASME
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References

Gamer,  U., 1986, “The Rotating Elastic-Plastic Shrink Fit with Hardening,” Acta Mech., 61(1–4), pp. 15–27.
Gamer,  U., 1986, “The Plastic-Plastic Shrink Fit with Supercritical Interference,” Acta Mech., 61(1–4), pp. 1–14.
Gamer,  U., 1987, “The Shrink Fit with Elastic-Plastic Hub Exhibiting Constant Yield Stress Followed by Hardening,” International Journal of Solids and Structures, 23(9), pp. 1219–1224.
Gamer,  U., 1987, “The Shrink Fit with Nonlinearly Hardening Elastic-Plastic Hub,” ASME J. Appl. Mech., 54(2), pp. 474–476.
Gamer,  U., 1989, “The Effect of a Special Hardening Law on Continuity in Elastic-Plastic Problems with Rotational Simmetry,” Forsch. Geb. Ingenieurwes., 55(2), pp. 60–64.
Gamer,  U., 1990, “Der elastisch-plastische Querpreßverband bei verschiedenen Flie§grenzen von Innen- und Außenteil,” Forsch. Geb. Ingenieurwes., 56(5), pp. 166–168.
Gamer,  U., 1992, “A Concise Treatment of the Shrink Fit with Elastic-Plastic Hub,” International Journal of Solids and Structures, 29(20), pp. 2463–2469.
Gamer,  U., and Orçan,  Y., 1990, “The Shrink Fit Consisting of Elastic Hollow Shaft and Nonlinearly Hardening Elastic-Plastic Hub,” Acta Mech., 81(1–2), pp. 97–108.
Megahed,  M. M., and Abdel-Kader,  M. S., 1993, “Elastic-Plastic Analysis of Rotating Shrink-Fitted Discs with Nonlinear Hardening Characteristics,” International Jounral of Solids and Structures, 30(6), pp. 751–765.
Guven,  U., 1991, “The Shrink Fit with Elastic-Plastic Hub Exhibiting Variable Thickness,” Eng. Comput., 61(1–4), pp. 65–72.
Guven,  U., 1993, “Stress Distribution in Shrink Fit with Elastic-Plastic Hub Exhibiting Variable Thickness,” Int. J. Mech. Sci., 35(1), pp. 39–46.
Mack,  W., 1993, “Thermal Assembly of an Elastic-Plastic Hub and a Solid Shaft,” Archive of Applied Mechanics, 63(1), pp. 42–50.
Mack,  W., and Bengeri,  M., 1994, “Thermal Assembly of an Elastic-Plastic Shrink Fit with Solid Inclusion,” Int. J. Mech. Sci., 36(8), pp. 699–705.
Lytkina,  N. A., , 1987, “Calculation of Joint Stresses in Interference-fit Shaft-mounted Gears,” Soviet Engineering Research, 7(5), pp. 27–30.
Tyutikov,  G. F., 1987, “Cylindrical Joints with Large Interference,” Soviet Engineering Research, 7(12), pp. 8–12.
Millenson, M. B., and Manson, S. S., 1948, “Determination of Stresses in Gas Turbine Disks Subjected to Plastic Flow and Creep,” NACA Report # 906.
Taylor,  G. I., and Quinney,  I., 1932, “The Plastic Distortion of Metals,” Philos. Trans. R. Soc. London, Ser. A, 230, pp. 323–362.

Figures

Grahic Jump Location
Proposed iterative procedure
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Millenson and Manson’s iterative procedure
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Flowchart for the calculation of contact pressure
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Flowchart of the calculation algorithm
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Material definition curves
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Finite element model of the joint
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Equivalent stress (shaft and hub). (Solid line: theoretical model; ×: finite element model).
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Circumferential stress (shaft-upper; hub-lower). (Solid line: theoretical model; ×: finite element model).
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Radial stress (shaft and hub). (Solid line: theoretical model; ×: finite element model).
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Equivalent stress (hub). (Solid line: theoretical model; ×: finite element model).
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Hub radial (upper) and circumferential stress (lower). (Solid line: theoretical model; ×: finite element model).

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