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Articles

Exact shell solutions for conical springs. II. Radial cylindric curb

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Pages 2698-2725 | Received 11 Nov 2022, Accepted 07 Mar 2023, Published online: 08 Apr 2023

References

  • Almen, J. O., and A. Laszlo. 1936. The uniform section disks spring. Transactions of the American Society of Mechanical Engineers 58 (12.4):305–14.
  • ANSYS. 2022. ANSYS, Inc. Southpointe, 2600 ANSYS Drive, Canonsburg, PA 15317c. http://www.ansys.com/.
  • Caresta, M., and N. J. Kessissoglou. 2008. Vibration of fluid loaded conical shells. The Journal of the Acoustical Society of America 124 (4):2068–77. doi:10.1121/1.2973237.
  • DIN EN 16984:2017-02. 2017. Disk Springs – Calculation; German Version EN 16984:2016. Berlin: Beuth Verlag.
  • Juvinall, R. C., and K. M. Marshek. 2017. Fundamentals of machine component design.6th ed. Hoboken, NJ: John Wiley & Sons.
  • Kobelev, V. 2016. Exact shell solutions for conical springs, Mechanics Based Design of Structures and Machines. An International Journal 44 (4):317–339. doi:10.1080/15397734.2015.1066686.
  • Kobelev, V. 2021. Durability of springs. 2nd ed. Basel: Springer.
  • Kobelev, V. 2023a. Data for Exact shell solutions for conical springs . II. Radial cylindric curb, Mend e ley Data, V1. doi:10.17632/295pd6trtb.1.
  • Kobelev, V. 2023b. ANSYS APDL for Exact shell solutions for conical springs . II. Radial cylindric curb, Mendeley Data, V1. doi:10.17632/f3pscg3pct.1.
  • MAPLE. 2022. Maplesoft, 615 Kumpf Drive Waterloo, ON Canada N2V 1K8. https://www.maplesoft.com/,
  • Marsden, J. E., and T. J. R. Hughes. 1994. Mathematical foundations of elasticity. NY: Dover Publications.
  • Muhr, T., J. Asbeck, V. Kobelev, K. Westerhoff, J. D. Brecht, and A. Hees. 2009. Valve spring plate with two supporting tongues. US Patent No.: US 7,566,046 B2.
  • SAE. 1996. Spring design manual. Part 5, SAE, HS-158. Warrendale, PA: SAE International.
  • Sobhani, E., and M. Avcar. 2022a. Natural frequency analysis of imperfect GNPRN conical shell, cylindrical shell, and annular plate structures resting on Winkler-Pasternak Foundations under arbitrary boundary conditions. Engineering Analysis with Boundary Elements 144:145–64. doi:10.1016/j.enganabound.2022.08.018.
  • Sobhani, E., and M. Avcar. 2022b. The influence of various nanofiller materials (CNTs, GNPs, and GOPs) on the natural frequencies of Nanocomposite Cylindrical Shells: A comparative study. Materials Today Communications 33:104547. doi:10.1016/j.mtcomm.2022.104547.
  • Timoshenko, S., and S. Woinowsky-Krieger. 1957. Theory of Plate and Shell. 2nd ed. New York: McGraw Hill.
  • Ugural, A. C., and S. K. Fenster. 2019. Advanced Mechanics of Materials and Applied Elasticity (International Series in the Physical and Chemical Engineering Sciences). 6th ed. London: Pearson Inc. ISBN-13:978–0134859286

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