Compliant hexagonal meso-structures having both high shear strength and high sehar strain

Proceedings of the ASME Design Engineering Technical Conference

Volumn 2, Issue PARTS A AND B, 2010, Pages 533-541

  Ju, Jaehyung ^a   Summers, Joshua D ^a   Ziegert, John ^a   Fadel, George ^a  

^a Clemson University   (United States)

Author keywords

Auxetic; Cellular solids; Compliant design; Honeycombs; Lattice structures; Meso structures; Negative Poisson's ratio

Indexed keywords

AUXETIC; CELLULAR SOLIDS; COMPLIANT DESIGN; HONEYCOMBS; LATTICE-STRUCTURES; MESO-STRUCTURES; NEGATIVE POISSON'S RATIOS;

CELLULAR MANUFACTURING; COMPUTER SCIENCE; ELASTIC MODULI; GEOMETRY; HONEYCOMB STRUCTURES; POISSON RATIO; SHEAR STRENGTH; STRAIN; YIELD STRESS;

STRUCTURAL DESIGN;

EID: 80054985578     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/DETC2010-28672     Document Type: Conference Paper

References (24)

1. Ju, J.D. Summers, J. Ziegert, and G. Fadel, 2009, Design of Honeycomb Meta-materials for High Shear Flexure, In Proceedings of the ASME International Design Engineering Technical Conferences, DETC2009-87730, San Diego, CA.
2. Abd El-Sayed, F. K., Jones, R., and Burgess, I. W. (1979), A Theoretical Approach to the Deformation of Honeycomb Based Composite Materials, Composites, vol.10, no. 4, pp. 209-214.
3. Gibson, L. J., Ashby, M. F., Schajer, G.S. and Robertson, C. I. (1982), The Mechanics of Two-Dimensional Cellular Materials, Proceedings of The Royal Society A, 382, pp.25-42
4. Masters, I. G. and Evans, K. E., (1996), "Models for the Elastic Deformation of Honeycombs," Composite Structures, vol. 35, no. pp. 403-22
5. Bezazi, A., Scarpa, F., and Remillat, C., (2005), "A Novel Centresymmetric Honeycomb Composite Structure," Composite Structures, vol. 71, no. 536-64
6. Balawi, S. and Abot, J. L., (2008), "A Refined Model for the Effective in-Plane Elastic Moduli of Hexagonal Honeycombs," Composite Structures, vol. 84, no. pp. 147-58
7. Gonella, S. and Ruzzene, M., (2008), "Homogenization and Equivalent in-Plane Properties of Two Dimensional Periodic Lattices," International Journal of Solid and Structures, vol. 45, no. pp. 2897-915
8. Wang, A. J. and Mcdowell, D. L., (2004), "In-Plane Stiffness and Yield Strength of Periodic Metal Honeycombs," Transactions of the ASME Journal of Engineering Materials and Technology, vol. 126, no. pp. 137-56
9. Gellatry, R. A., Bijlaard, P. P., and Gallaherm, R. H., (1965), "Thermal Stress and Instability of Sandwich Cylinders on Rigid Supports," Journal of Aircraft, vol. 2, no. 1, pp. 44-8
10. Lin, W., (1996), "The Point Force Response of Sandwich Panels and Its Application to Impact Problems," in 37th Structures, Structural Dynamics, and Materials Conference, AIAA/ASME/ASCE/AHS/ASC, Salt Lake City, UT April.
11. Becker, W., (2000), "Closed-Form Analysis of the Thickness Effect of Regular Honeycomb Core Material," Composite Structures, vol. 48, pp. 67-70
12. Kapania, R. K., Soliman, H. E., Vasudeva, S., Hughes, O., and Makjecha, D. P., (2008), "Static Analysis of Sandwich Panels with Square Honeycomb Core," AIAA Journal vol. 46, no. 3, pp. 627-34
13. Abdelal, G. F. and Atef, A., (2008), "Thermal Fatigue Analysis of Solar Panel Structure for Micro-Satellite Applications," International Journal of Mechanics and Materials in Design, vol. 4, no. pp. 53-62
14. Lakes, R., Foam Structures with a Negative Poisson's Ratio, Science, 1987, 235(4792), pp.1038-1040
15. J. Ju, J.D. Summers, J. Ziegert, and G. Fadel, 2009, Nonlinear Elastic Constitutive Relations on Auxetic Honeycombs, In Proceedings of the ASME International Mechanical Engineering Congress and Exposition, IMECE2009-12654, Lake Buena Vista, FL.
16. Olympio, K. R. and Gandhi, F., (2007), "Zero-Nu Cellular Honeycomb Flexible Skins for One-Dimensional Wing Morphing," in 48th Structures, Structural Dynamics, and Materials Conference, AIAA/ASME/ASCE/AHS/ASC, Honolulu, Hawaii April 23-26.
17. Bubert, E. A., Woods, B. K. S., Kothera, C. S., and Wereley, N. M., (2008), "Design and Fabrication of a Passive 1D Morphing Aircraft Skin," in 49th Structures, Structural Dynamics, and Materials Conference, AIAA/ASME/ASCE/AHS/ASC, Schaumburg, IL April 7-10.
18. Larsen UD, Sigmund O, Bouwstra S. (1997), Design and fabrication of compliant micromechanisms and structures with negative Poisson's ratio, Journal of Microelectromechanical Systems, 6(2):99-106.
19. Lan, L-H and Fu, M-H, (2009), Nonlinear Constitutive Relations of Cellular Materials, AIAA Journal, 47(1), pp.264-270.
20. Ashby, M. F., (1999), Materials Selection and Process in Mechanical Design: Butterworth-Heinermann
21. th AIAA/ISSMO Multidisciplinary Analysis and Optimization Conference, Portsmouth, Virginia.
22. Ju, J.D. Summers, J. Ziegert, and G. Fadel, 2009, Design of Honeycombs for Shear Stiffness and Maximum Shear Strain, Submitted to ASME Transaction; Journal of Engineering Materials and Technology.
23. Gear, J. and Timoshenko, S. (1990), Mechanics of Materials, 3rd Edition, PWS-Kent Publishing Company, Boston
24. Chen, J.Y. and Hyung, Y., (1998) Fracture Analysis of Cellular Materials: A Strain Gradient Model, Journal of Mechanical Physics and Solids, vol46, no.5, pp789-828