journal article·2016-07

Poynting’s effect of cylindrically anisotropic nano/microtubes

R. V. Goldstein, V. A. Gorodtsov, D. S. Lisovenko

Physical Mesomechanics· Volume 19· Issue 3
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Abstract

The paper analyzes Poynting’s effect for chiral cylindrically anisotropic nano/microtubes of cubic, tetragonal and orthorhombic crystals. It is shown based on the solution of a problem on longitudinal tension and torsion of such tubes that there is a linear direct Poynting’s effect of tension of a tube in torsion and a linear reverse Poynting’s effect of torsion of a tube in tension. Vor nano/microtubes of cubic six-constant tetragonal and orthorhombic crystals both these effects disappear at a zero chiral angle and their dependence on the chiral angle is odd. Vor nano/microtubes of seven-constant tetragonal crystals both the effects are present at a zero chiral angle but disappear at certain nonzero values of the chiral angle.
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Research context

OpenAlex topics: Carbon Nanotubes in Composites · Advanced Materials and Mechanics · Nonlocal and gradient elasticity in micro/nano structures

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References (21)

Show source-provided references
1. Poynting, J.H., On Pressure Perpendicular to the Shear Planes in Finite Pure Shears, and on the Lengthening on Loaded Wires When Twisted, Proc. Roy. Soc. Lond. A, 1909, vol. 82, no. 557, pp. 546–559.10.1098/rspa.1909.0059 ↗
2. Lurie, A.I., Nonlinear Theory of Elasticity, Moscow: Nauka, 1980.
3. Goldstein, R.V., Gorodtsov, V.A., and Lisovenko, D.S., Linear Poynting’s Effect in Torsion and Extension of Curvilinearly Anisotropic Tubes, Dokl. Phys., 2015, vol. 60, no. 9, pp. 396–39910.1134/S1028335815090025 ↗
4. Goldstein, R.V., Gorodtsov, V.A., Lisovenko, D.S., and Volkov, M.A., Negative Poisson’s ratio for Six-Constant Tetragonal Nano/Microtubes, Phys. Status SolidiB, 2015, vol. 252, no. 7, pp. 1580–1586.10.1002/pssb.201451649 ↗
5. Nye, J., Physical Properties of Crystals, Oxford: Oxford University Press, 1985.
6. Lekhnitskii, S.G., Theory of Elasticity of an Anisotropic Elastic Body, San Francisco: Holden-Day Inc., 1963.
7. Goldstein, R.V., Gorodtsov, V.A., Chentsov, A.V., Starikov, S.V., Stegailov, V.V., and Norman, G.E., Description of Mechanical Properties of Carbon Nanotubes. Tube Wall Thickness Problem. Size Effect. Part 1, Lett. Mater., 2011, vol. 1, no. 4, pp. 185–189.10.22226/2410-3535-2011-4-185-189 ↗
8. Goldstein, R.V., Gorodtsov, V.A., Chentsov, A.V., Starikov, S.V., Stegailov, V.V., and Norman, G.E., Description of Mechanical Properties of Carbon Nanotubes. Tube Wall Thickness Problem. Size Effect. Part 2, Lett. Mater., 2011, vol. 1, no. 4, pp. 190–193.10.22226/2410-3535-2011-4-190-193 ↗
9. Rao, C.N.R. and Nath, M., Inorganic Nanotubes, Dalton Trans., 2003, no. 1, pp. 1–24.10.1039/b208990b ↗
10. Tenne, R., Inorganic Nanotubes and Fullerene-Like Nanoparticles, Nat. Nanotechn., 2006, vol. 1, pp. 103–111.10.1038/nnano.2006.62 ↗
11. Eletskii, A.V., Carbon Nanotubes and Their Emission Properties, Phys. Usp., 2002, vol. 45, no. 4, pp. 369–402.10.1070/PU2002v045n04ABEH001033 ↗
12. Schmidt, O.G. and Eberl, K., Thin Solid Films Roll up into Nanotubes, Nature, 2001, vol. 410, pp. 168.10.1038/35065525 ↗
13. Schmidt, O.G., Schmarje, N., Deneke, C., Muller, C., and Jin-Phillipp, N.-Y., Three-Dimensional Nano-Objects Evolving from a Two-Dimensional Layer Technology, Adv. Mater., 2001, vol. 13, no. 10, pp. 756–759.10.1002/1521-4095(200105)13:10<756::AID-ADMA756>3.0.CO;2-F ↗
14. Prinz, V.Ya., Seleznev, V.A., Gutakovsky, A.K., et al., Free-Standing and Overgrown InGaAs/GaAs Nanotubes, Nanohelicies and Their Arrays, Physica E, 2000, vol. 6, pp. 828–831.10.1016/S1386-9477(99)00249-0 ↗
15. Golod, S.V., Prinz, V.Ya., Mashanov, V.I., and Gutakovsky, A.K., Fabrication of Conducting GeSi/Si Micro- and Nanotubes and Helical Microcoils, Semicond. Sci. Technol., 2001, vol. 16, pp. 181–185.10.1088/0268-1242/16/3/311 ↗
16. Prinz, V.Ya., Three-Dimensional Self-Forming Nanostructures on the Basis of Free Stressed Heterofilms, Izv. Vyssh. Uch. Zaved. Fizika, 2003, vol. 46, no. 6, pp. 35–43.
17. Mei, Y., Huang, G., Solovev, A.A., Sanchez, S., Urena, E.B., Monch, I., Ding, F., Reindl, T., Fu, K.Y., Chu, P.K., and Schmidt, O.G., Versatile Approach for Integrative and Functionalized Tubes by Strain Engineering of Nanomembranes on Polymers, Adv. Mater., 2008, vol. 20, no. 21, pp. 4085–4090.10.1002/adma.200801589 ↗
18. Mey, Y., Solovev, A.A., Sanchez, S., and Schmidt, O.G., Rolled-up Nanotech on Polymers: from Basic Perception of Self Propelled Catalic Microengines, Chem. Soc. Rev., 2011, vol. 40, pp. 2109–2119.10.1039/c0cs00078g ↗
19. Sasin, M.E., Il’inskaya, N.D., Zadiranov, Yu.M., Kaliteevskaya, N.A., Lazarenko, A.A., Mazlin, V.A., Brunkov, P.N., Pavlov, S.I., and Kaliteevski, M.A., Cylindrical Multilayer Metal-Dielectric Structures, Tech. Phys. Lett., 2015, vol. 41, no. 11, pp. 1097–1098.10.1134/S1063785015110255 ↗
20. Goldstein, R.V., Gorodtsov, V.A., Lisovenko, D.S., and Volkov, M.A., Negative Poisson’s Ratio for Cubic Crystals and Nano/Microtubes, Phys. Mesomech., 2014, vol. 17, no. 2, pp. 97–115.10.1134/S1029959914020027 ↗
21. Landolt-Bornstein: Numerical Data and Functional Relationships in Science and Technology, New Series Group III: Crystal and Solid State Physics. Second and Higher Order Constants, W. Martienssen, Ed., Berlin: Springer, 1992, vol. 29a, pp. 11-188.