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Parametric design strategy of a novel cylindrical negative Poisson’s ratio jounce bumper for ideal uniaxial compression load-displacement curve

  • YuanLong Wang
  • WanZhong Zhao
  • Guan Zhou
  • ChunYan Wang
  • Qiang Gao
Article
  • 33 Downloads

Abstract

A cylindrical negative Poisson’s ratio (CNPR) structure based on two-dimensional double-arrow negative Poisson’s ratio (NPR) structure was introduced in this paper. The CNPR structure has excellent stiffness, damping and energy absorption performances, and can be applied as spring, damper and energy absorbing components. In this study, the CNPR structure was used as a jounce bumper in vehicle suspension, and the load-displacement curve of NPR jounce bumper was discussed. Moreover, the influences of structural parameters and materials on the load-displacement curve of NPR jounce bumper were specifically researched. It came to the conclusion that only the numbers of cells and layers impact the hardening displacement of NPR jounce bumper. And all parameters significantly affect the structure stiffness at different displacement periods. On the other hand, the load-displacement curve of NPR jounce bumper should be in an ideal region which is difficult to be achieved applying mathematical optimization method. Therefore, a parametric design strategy of NPR jounce bumper was proposed according to the parametric analysis results. The design strategy had two main steps: design of hardening displacement and design of stiffness. The analysis results proved that the proposed method is reliable and is also meaningful for relevant structure design problem.

Keywords

negative Poisson’s ratio auxetic parametric design load-displacement curve jounce bumper 

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References

  1. 1.
    Lakes R. Foam structures with a negative Poisson’s ratio. Science, 1987, 235: 1038–1040CrossRefGoogle Scholar
  2. 2.
    Larsen U D, Signund O, Bouwsta S. Design and fabrication of compliant micromechanisms and structures with negative Poisson’s ratio. J Microelectromech Syst, 1997, 6: 99–106CrossRefGoogle Scholar
  3. 3.
    Liu Y, Ma Z D. Nonlinear analysis and design investigation of a negative Poisson’s ratio material. In: 2007 ASME International Mechanical Engineering Congress and Exposition. Seattle, Washington, 2007Google Scholar
  4. 4.
    Zhang W, Ma Z, Hu P. Mechanical properties of a cellular vehicle body structure with negative Poisson’s ratio and enhanced strength. J Reinf Plast Compos, 2014, 33: 342–349CrossRefGoogle Scholar
  5. 5.
    Ma Z D, Bian H X, Sun C, et al. Functionally-graded NPR (negative Poisson’s ratio) material for a blast-protective deflector. In: 2010 NDIA Ground Vehicle Systems Engineering and Technology Symposium. Dearborn, 2010Google Scholar
  6. 6.
    Zhou G, Ma Z D, Li G, et al. Design optimization of a novel NPR crash box based on multi-objective genetic algorithm. Struct Multidisc Optim, 2016, 54: 673–684CrossRefGoogle Scholar
  7. 7.
    Zhou G, Zhao W Z, Ma Z D, et al. Multi-objective robust design optimization of a novel negative Poisson’s ratio bumper system. Sci China Tech Sci, 2017, 60: 1103–1110CrossRefGoogle Scholar
  8. 8.
    Smardzewski J, Kłos R, Fabisiak B. Design of small auxetic springs for furniture. Mater Des, 2013, 51: 723–728CrossRefGoogle Scholar
  9. 9.
    Wang K, Chang Y H, Chen Y W, et al. Designable dual-material auxetic metamaterials using three-dimensional printing. Mater Des, 2015, 67: 159–164CrossRefGoogle Scholar
  10. 10.
    Qi C, Yang S, Wang D, et al. Ballistic resistance of honeycomb sandwich panels under in-plane high-velocity impact. Sci World J, 2013, 2013: 1–20CrossRefGoogle Scholar
  11. 11.
    Zied K, Osman M, Elmahdy T. Enhancement of the in-plane stiffness of the hexagonal re-entrant auxetic honeycomb cores. Phys Status Solidi B, 2015, 252: 2685–2692CrossRefGoogle Scholar
  12. 12.
    Prall D, Lakes R S. Properties of a chiral honeycomb with a Poisson’s ratio of −1. Int J Mech Sci, 1997, 39: 305–314CrossRefzbMATHGoogle Scholar
  13. 13.
    Alderson A, Alderson K L, Attard D, et al. Elastic constants of 3-, 4- and 6-connected chiral and anti-chiral honeycombs subject to uniaxial in-plane loading. Compos Sci Technol, 2010, 70: 1042–1048CrossRefGoogle Scholar
  14. 14.
    Miller W, Smith C W, Scarpa F, et al. Flatwise buckling optimization of hexachiral and tetrachiral honeycombs. Compos Sci Technol, 2010, 70: 1049–1056CrossRefGoogle Scholar
  15. 15.
    Lorato A, Innocenti P, Scarpa F, et al. The transverse elastic properties of chiral honeycombs. Compos Sci Technol, 2010, 70: 1057–1063CrossRefGoogle Scholar
  16. 16.
    Abramovitch H, Burgard M, Edery-Azulay L, et al. Smart tetrachiral and hexachiral honeycomb: Sensing and impact detection. Compos Sci Technol, 2010, 70: 1072–1079CrossRefGoogle Scholar
  17. 17.
    Grima J N, Gatt R. Perforated sheets exhibiting negative Poisson’s ratios. Adv Eng Mater, 2010, 12: 460–464CrossRefGoogle Scholar
  18. 18.
    Attard D, Grima J N. A three-dimensional rotating rigid units network exhibiting negative Poisson’s ratios. Phys Status Solidi B, 2012, 249: 1330–1338CrossRefGoogle Scholar
  19. 19.
    Attard D, Caruana-Gauci R, Gatt R, et al. Negative linear compressibility from rotating rigid units. Phys Status Solidi B, 2016, 253: 1410–1418CrossRefGoogle Scholar
  20. 20.
    Shufrin I, Pasternak E, Dyskin A V. Planar isotropic structures with negative Poisson’s ratio. Int J Solids Struct, 2012, 49: 2239–2253CrossRefGoogle Scholar
  21. 21.
    Shufrin I, Pasternak E, Dyskin A V. Negative Poisson’s ratio in hollow sphere materials. Int J Solids Struct, 2015, 54: 192–214CrossRefGoogle Scholar
  22. 22.
    Bertoldi K, Reis P M, Willshaw S, et al. Negative Poisson’s ratio behavior induced by an elastic instability. Adv Mater, 2010, 22: 361–366CrossRefGoogle Scholar
  23. 23.
    Hou X, Hu H, Silberschmidt V. A novel concept to develop composite structures with isotropic negative Poisson’s ratio: Effects of random inclusions. Compos Sci Technol, 2012, 72: 1848–1854CrossRefGoogle Scholar
  24. 24.
    Hou X, Hu H, Silberschmidt V. Numerical analysis of composite structure with in-plane isotropic negative Poisson’s ratio: Effects of materials properties and geometry features of inclusions. Compos Part B-Eng, 2014, 58: 152–159CrossRefGoogle Scholar
  25. 25.
    Shan S, Kang S H, Zhao Z, et al. Design of planar isotropic negative Poisson’s ratio structures. Extreme Mech Lett, 2015, 4: 96–102CrossRefGoogle Scholar
  26. 26.
    Elipe J C A, Lantada A D. Comparative study of auxetic geometries by means of computer-aided design and engineering. Smart Mater Struct, 2012, 21: 105004CrossRefGoogle Scholar
  27. 27.
    Xu B, Arias F, Brittain S T, et al. Making negative Poisson’s ratio microstructures by soft lithography. Adv Mater, 1999, 11: 1186–1189CrossRefGoogle Scholar
  28. 28.
    Scarpa F, Smith C W, Ruzzene M, et al. Mechanical properties of auxetic tubular truss-like structures. Phys Status Solidi B, 2008, 245: 584–590CrossRefGoogle Scholar
  29. 29.
    Karnessis N, Burriesci G. Uniaxial and buckling mechanical response of auxetic cellular tubes. Smart Mater Struct, 2013, 22: 84008CrossRefGoogle Scholar
  30. 30.
    Sun Y, Pugno N. Hierarchical fibers with a negative Poisson’s ratio for tougher composites. Materials, 2013, 6: 699–712CrossRefGoogle Scholar
  31. 31.
    Wang Y, Wang L, Ma Z D, et al. Parametric analysis of a cylindrical negative Poisson’s ratio structure. Smart Mater Struct, 2016, 25: 035038CrossRefGoogle Scholar
  32. 32.
    Wang Y, Wang L, Ma Z, et al. A negative Poisson’s ratio suspension jounce bumper. Mater Des, 2016, 103: 90–99CrossRefGoogle Scholar
  33. 33.
    Dickson D G. A primer on jounce bumper design using microcellular polyurethane. SAE Technical Paper. Detroit, 2004Google Scholar
  34. 34.
    Dickson D G, Schranz S, Wolff M. Microcellular polyurethane jounce bumper design and the effects on durability. SAE Technical Paper. Detroit, 2005Google Scholar
  35. 35.
    Wang Y, Ma Z, Wang L. A finite element stratification method for a polyurethane jounce bumper. Proc Inst Mech Eng D-J Automob Eng, 2016, 230: 983–992CrossRefGoogle Scholar
  36. 36.
    Kim C, Ro P I, Kim H. Effect of the suspension structure on equivalent suspension parameters. Proc Inst Mech Eng D-J Automob Eng, 1999, 213: 457–470CrossRefGoogle Scholar
  37. 37.
    Wang Y, Wang L, Ma Z, et al. Finite element analysis of a jounce bumper with negative Poisson’s ratio structure. Proc Inst Mech Eng CJ Mech Eng Sci, 2017, 231: 4374–4387CrossRefGoogle Scholar
  38. 38.
    Wang Y, Zhao W, Zhou G, et al. Optimization of an auxetic jounce bumper based on Gaussian process metamodel and series hybrid GASQP algorithm. Struct Multidisc Optim, 2017, 70: doi: 10.1007/s00158-017-1869-zGoogle Scholar
  39. 39.
    Zhou G, Duan L B, Zhao W Z, et al. An enhanced hybrid and adaptive meta-model based global optimization algorithm for engineering optimization problems. Sci China Tech Sci, 2016, 59: 1147–1155CrossRefGoogle Scholar

Copyright information

© Science China Press and Springer-Verlag GmbH Germany, part of Springer Nature 2018

Authors and Affiliations

  • YuanLong Wang
    • 1
  • WanZhong Zhao
    • 1
  • Guan Zhou
    • 1
  • ChunYan Wang
    • 1
  • Qiang Gao
    • 2
  1. 1.College of Energy and Power EngineeringNanjing University of Aeronautics and AstronauticsNanjingChina
  2. 2.School of Mechanical EngineeringNanjing University of Science and TechnologyNanjingChina

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