[1]
Williams, J.L., Lewis, J.L. Properties and an anisotropic model of cancellous bone from the proximal tibial epiphysis[J]. J. Biomech. Engrg. 1982, 104: 50-56.
DOI: 10.1115/1.3138303
Google Scholar
[2]
Baughman , R.H., Shacklette, J.M., Zakhidov, A.A., Stafstrom S., Nature, 1998, 392: 362-365.
Google Scholar
[3]
Grima, J.N., Jackson, R., Alderson, A., Evans, K.E., Adv. Mater. 2000, 12, 1912-(1918).
Google Scholar
[4]
Lakes, R.S., Elms, K. Indentability of conventional and negative Poisson's ratio foams[J]. J Compos Mater 1993, 27: 1193-202.
DOI: 10.1177/002199839302701203
Google Scholar
[5]
Lakes, R.,S. Design considerations for negative Poisson's ratio materials[J]. ASME J Mech Des 1993, 115: 696-700.
Google Scholar
[6]
Scarpa, F., Tomlin, P., J. On the transverse shear modulus of negative Poisson's ratio honeycomb structures[J]. Fatigue Fract Eng Mater Struct 2000, 23: 717-20.
DOI: 10.1046/j.1460-2695.2000.00278.x
Google Scholar
[7]
Scarpa, F., Tomlinson, G. Theoretical characteristics of the vibration of sandwich plates with in-plane negative Poisson's ratio values[J]. J Sound Vib 2000, 230: 45-67.
DOI: 10.1006/jsvi.1999.2600
Google Scholar
[8]
Smith, F.C., Scarpa, F., Chambers B. The electromagnetic properties of re-entrant dielectric honeycombs[J]. IEEE Microwave Guided Wave Lett 2000, 10: 451-3.
DOI: 10.1109/75.888829
Google Scholar
[9]
Rothenburg, L., Berlin, A.A., Bathurst, R.J., Microstructure of isotropic materials with negative Poisson's ratio[J]. Nature 1991, 354, 470-472.
DOI: 10.1038/354470a0
Google Scholar
[10]
Evans, K.E., Nkansah, M.A., Hutchinson, I.J., Rogers, S.C., Molecular network design[J]. Nature 1991, 353, 124-125.
DOI: 10.1038/353124a0
Google Scholar
[11]
Almgren, R.F., An isotropic three-dimensional structure with Poisson's ratio equal to minus one[J]. J. Elasticity 1985, 15, 427-430.
Google Scholar
[12]
Wojciechowski, K.W., Branka, A.C., Negative Poisson ratio in a two-dimensional isotropic solid[J]. Phys. Rev. A 1989, 40, 7222-7225.
DOI: 10.1103/physreva.40.7222
Google Scholar
[13]
Warren W.E., Kraynik, A.M., Foam mechanics: the linear elastic response of two-dimensional spatially periodic cellular materials[J]. Mech. Mater. 1987, 6, 27-37.
DOI: 10.1016/0167-6636(87)90020-2
Google Scholar
[14]
Gibson, L.J., Ashby, M.F., Cellular Solids: Structure and Properties. Cambridge University Press, Cambridge, UK. (1997).
Google Scholar
[15]
Smith, C.W., Grima, J.N., Evans, K.E., A novel mechanism for generating auxetic behaviour in reticulated foams: missing rib foam model[J]. Acta Mater. 2000. 48, 4349-4356.
DOI: 10.1016/s1359-6454(00)00269-x
Google Scholar
[16]
Masters, I.G., Evans, K.E., Models for the elastic deformation of honeycombs[J]. Compos. Struct. 1999, 35, 403-422.
Google Scholar
[17]
Torquato, S., Modeling of physical properties of composite materials[J]. Int. J. Solids Structures 2000, 37, 411-422.
Google Scholar
[18]
Sigmund, O., A new class of extremal composites[J]. J. Mech. Phys. Solids 2000, 48, 397-428.
Google Scholar
[19]
Yang, D.U., Lee, S., Huang, F.Y., Geometric effects on micropolar elastic honeycomb structure with negative Poisson's ratio using the finite element method[J]. Finite Elements in Analysis and Design 2003, 39, 187-205.
DOI: 10.1016/s0168-874x(02)00066-5
Google Scholar
[20]
Lakes, R.S., Foam structures with a negative Poisson's ratio[J]. Science1987a, 235, 1038-1040.
Google Scholar
[21]
Lakes, R.S., Negative Poisson's ratio materials[J]. Science1987b, 238, 551.
Google Scholar
[22]
Lakes, R.S., Deformation mechanisms in negative Poisson's ratio materials: Structure aspects[J]. J. Mat. Sci. 1991, 26, 2287-2292.
DOI: 10.1007/bf01130170
Google Scholar
[23]
Hallquist, J. LS-DYNA user's manual version: LS-DYNA 970 ed. 2003, Livermore Software Technology Corporation.
Google Scholar
