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Year 2016, , 99 - 107, 28.12.2016
https://doi.org/10.24107/ijeas.281475

Abstract

References

  • [1] Schulz, M., Shanov, V., Yin, Z., Nanotube Superfiber Materials: Changing Engineering Design2013; William Andrew,2013.
  • [2] Lienhard, M.A., Larkin, D.J., Silicon Carbide Nanotube Synthesized. 2003.
  • [3] Pei, L., Tang, Y., Chen, Y., Guo, C., Li, X., Yuan, Y., Zhang, Y., Preparation of silicon carbide nanotubes by hydrothermal method. Journal of applied physics, 99(11), 114306, 2006.
  • [4] Wang, Q., Liew, K., Application of nonlocal continuum mechanics to static analysis of micro-and nano-structures. Physics Letters A, 363(3), 236-242, 2007.
  • [5] Pradhan, S., Phadikar, J., Small scale effect on vibration of embedded multilayered graphene sheets based on nonlocal continuum models. Physics letters A, 373(11), 1062-1069, 2009.
  • [6] Murmu, T., Pradhan, S., Small-scale effect on the vibration of nonuniform nanocantilever based on nonlocal elasticity theory. Physica E: Low-dimensional Systems and Nanostructures, 41(8), 1451-1456, 2009.
  • [7] Mercan, K., Civalek, Ö., Demir, Ç., Akgöz, B. Buckling of boron nitride nanotubes surrounded by an elastic matrix.International Conference on Mechanics of Composites, Year.
  • [8] Hu, Y.-G., Liew, K.M., Wang, Q., He, X., Yakobson, B., Nonlocal shell model for elastic wave propagation in single-and double-walled carbon nanotubes. Journal of the Mechanics and Physics of Solids, 56(12), 3475-3485, 2008.
  • [9] Demir, Ç., Civalek, Ö., Akgöz, B., Free vibration analysis of carbon nanotubes based on shear deformable beam theory by discrete singular convolution technique. Mathematical and Computational applications, 15(1), 57-65, 2010.
  • [10] Civalek, Ö., Akgöz, B., Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix. Computational Materials Science, 77, 295-303, 2013.
  • [11] Akgöz, B., Civalek, Ö., Mechanical analysis of isolated microtubules based on a higher-order shear deformation beam theory. Composite Structures, 118, 9-18, 2014.
  • [12] Akgöz, B., Civalek, Ö., Buckling analysis of cantilever carbon nanotubes using the strain gradient elasticity and modified couple stress theories. Journal of Computational and Theoretical Nanoscience, 8(9), 1821-1827, 2011.
  • [13] Ajori, S., Ansari, R., Torsional buckling behavior of boron-nitride nanotubes using molecular dynamics simulations. Current Applied Physics, 14(8), 1072-1077, 2014.
  • [14] Akgöz, B., Civalek, Ö., Strain gradient elasticity and modified couple stress models for buckling analysis of axially loaded micro-scaled beams. International Journal of Engineering Science, 49(11), 1268-1280, 2011.
  • [15] Akgöz, B., Civalek, Ö., A new trigonometric beam model for buckling of strain gradient microbeams. International Journal of Mechanical Sciences, 81, 88-94, 2014.
  • [16] Ansari, R., Ajori, S., Molecular dynamics study of the torsional vibration characteristics of boron-nitride nanotubes. Physics Letters A, 378(38), 2876-2880, 2014.
  • [17] Arani, A.G., Jamali, S.A., Amir, S., Maboudi, M.J., Electro-thermo--mechanical nonlinear buckling of Pasternak coupled DWBNNTs based on nonlocal piezoelasticity theory. Turkish Journal of Engineering and Environmental Sciences, 37(3), 231-246, 2014.
  • [18] Arani, A.G., Roudbari, M., Nonlocal piezoelastic surface effect on the vibration of visco-Pasternak coupled boron nitride nanotube system under a moving nanoparticle. Thin Solid Films, 542, 232-241, 2013.
  • [19] Aydogdu, M., Axial vibration of the nanorods with the nonlocal continuum rod model. Physica E: Low-dimensional Systems and Nanostructures, 41(5), 861-864, 2009.
  • [20] Ece, M., Aydogdu, M., Nonlocal elasticity effect on vibration of in-plane loaded double-walled carbon nano-tubes. Acta Mechanica, 190(1-4), 185-195, 2007.
  • [21] Filiz, S., Aydogdu, M., Axial vibration of carbon nanotube heterojunctions using nonlocal elasticity. Computational Materials Science, 49(3), 619-627, 2010.
  • [22] Jamalpoor, A., Hosseini, M., Biaxial buckling analysis of double-orthotropic microplate-systems including in-plane magnetic field based on strain gradient theory. Composites Part B: Engineering, 75, 53-64, 2015.
  • [23] Xie, G., Han, X., Liu, G., Long, S., Effect of small size-scale on the radial buckling pressure of a simply supported multi-walled carbon nanotube. Smart materials and structures, 15(4), 1143, 2006.
  • [24] Panchal, M.B., Upadhyay, S., Cantilevered single walled boron nitride nanotube based nanomechanical resonators of zigzag and armchair forms. Physica E: Low-dimensional Systems and Nanostructures, 50, 73-82, 2013.
  • [25] Shokuhfar, A., Ebrahimi-Nejad, S., Effects of structural defects on the compressive buckling of boron nitride nanotubes. Physica E: Low-dimensional Systems and Nanostructures, 48, 53-60, 2013.
  • [26] Mercan, K., Civalek, O., Buckling Analysis of Silicon Carbide Nanotubes (SiCNTs). International Journal of Engineering & Applied Sciences, 8(2), 101-108, 2016.
  • [27] Mercan, K., Civalek, O., DSC method for buckling analysis of boron nitride nanotube (BNNT) surrounded by an elastic matrix. Composite Structures, 143, 300-309, 2016.
  • [28] Baltacıoğlu, A., Civalek, Ö., Akgöz, B., Demir, F., Large deflection analysis of laminated composite plates resting on nonlinear elastic foundations by the method of discrete singular convolution. International Journal of Pressure Vessels and Piping, 88(8-9), 290-300, 2011.
  • [29] Civalek, Ö., Finite Element analysis of plates and shells. Elazığ: Fırat University, 1998.
  • [30] Civalek, Ö., Geometrically non-linear static and dynamic analysis of plates and shells resting on elastic foundation by the method of polynomial differential quadrature (PDQ). 2004, Ph. D. Thesis, Firat University, Elazig, 2004 (in Turkish).
  • [31] Civalek, Ö., Analysis of thick rectangular plates with symmetric cross-ply laminates based on first-order shear deformation theory. Journal of Composite Materials, 42(26), 2853-2867, 2008.
  • [32] Civalek, Ö., Akgöz, B., Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix. Computational Materials Science, 77, 295-303, 2013.
  • [33] Civalek, Ö., Demir, Ç., and Akgöz, B., Static analysis of single walled carbon nanotubes (SWCNT) based on Eringen’s nonlocal elasticity theory. International Journal of Engineering and Applied Sciences, 2(1), 47-56, 2009.
  • [34] Civalek, Ö., Korkmaz, A., and Demir, Ç., Discrete singular convolution approach for buckling analysis of rectangular Kirchhoff plates subjected to compressive loads on two-opposite edges. Advances in Engineering Software, 41(4), 557-560, 2010.
  • [35] Demir, Ç., Civalek, Ö. Nonlocal Finite Element Formulation for Vibration. International Journal of Engineering and Applied Sciences, 8, 109–117, 2016.
  • [36] Civalek, Ö., Demir, Ç. A simple mathematical model of microtubules surrounded by an elastic matrix by nonlocal finite element method. Applied Mathematics and Computation, 289, 335–352, 2016.
  • [37] Civalek, Ö., Akgöz, B. Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix. Computational Materials Science, 77, 295–303, 2013.
  • [38] Civalek, Ö., Demir, Ç., Akgöz, B. Static analysis of single walled carbon nanotubes (SWCNT) based on Eringen’s nonlocal elasticity theory. International Journal of Engineering and Applied Sciences, 1, 47–56, 2009.
  • [39] Akgöz, B., Civalek, Ö. A microstructure-dependent sinusoidal plate model based on the strain gradient elasticity theory. Acta Mechanica, 226, 2277–2294, 2015.
  • [40] Akgöz, B., Civalek, Ö. Bending analysis of embedded carbon nanotubes resting on an elastic foundation using strain gradient theory. Acta Astronautica, 119, 1–12, 2016.
  • [41] Akgöz, B., Civalek, Ö. A novel microstructure-dependent shear deformable beam model. Int. J. Mech. Sci., 99, 10–20, 2015.
  • [42] Akgöz, B., Civalek, Ö. Buckling analysis of linearly tapered micro-columns based on strain gradient elasticity. Structural Engineering and Mechanics, 48, 195–205, 2013.
  • [43] Akgöz, B., Civalek, Ö. Bending analysis of FG microbeams resting on Winkler elastic foundation via strain gradient elasticity. Composite Structures, 134, 294–301, 2015.
  • [44] Baltacıoğlu, A.K., Akgöz, B., Civalek, Ö. Nonlinear static response of laminated composite plates by discrete singular convolution method. Composite Structures, 93, 153–161, 2010.

A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube

Year 2016, , 99 - 107, 28.12.2016
https://doi.org/10.24107/ijeas.281475

Abstract

The popularity of nanodevices is gaining a vital importance nowadays.
These supersmall sized devices started to be used in human body as in
computers. The first using of medical nanotechnology is to deliver of
medications with the hope that ‘magic bullet’ chemotherapy to eradicate tumor
cells with lower systemic toxicity. Carbon nanotubes are widely used in
nanotechnology and many works have been done about it. With the science always
need better materials with better properties, scientist have developed Carbon
nanotubes to Silicon carbide nanotubes. On the other hand, another king of
nanotube with better stability properties than Carbon nanotubes is Boron
nitride nanotube. In this work, the stability of the Silicon nanotube and Boron
nitride nanotubes are investigated and compared in buckling case. The stability
of these nanotubes have an important role since it is used in high-tech
equipment and started to be implanted inside of human body. In this article,
the buckling analysis SiCNT and BNNT is investigated by using Euler-Bernoulli
beam theory for different boundary conditions. Results are presented in figures
and table.

References

  • [1] Schulz, M., Shanov, V., Yin, Z., Nanotube Superfiber Materials: Changing Engineering Design2013; William Andrew,2013.
  • [2] Lienhard, M.A., Larkin, D.J., Silicon Carbide Nanotube Synthesized. 2003.
  • [3] Pei, L., Tang, Y., Chen, Y., Guo, C., Li, X., Yuan, Y., Zhang, Y., Preparation of silicon carbide nanotubes by hydrothermal method. Journal of applied physics, 99(11), 114306, 2006.
  • [4] Wang, Q., Liew, K., Application of nonlocal continuum mechanics to static analysis of micro-and nano-structures. Physics Letters A, 363(3), 236-242, 2007.
  • [5] Pradhan, S., Phadikar, J., Small scale effect on vibration of embedded multilayered graphene sheets based on nonlocal continuum models. Physics letters A, 373(11), 1062-1069, 2009.
  • [6] Murmu, T., Pradhan, S., Small-scale effect on the vibration of nonuniform nanocantilever based on nonlocal elasticity theory. Physica E: Low-dimensional Systems and Nanostructures, 41(8), 1451-1456, 2009.
  • [7] Mercan, K., Civalek, Ö., Demir, Ç., Akgöz, B. Buckling of boron nitride nanotubes surrounded by an elastic matrix.International Conference on Mechanics of Composites, Year.
  • [8] Hu, Y.-G., Liew, K.M., Wang, Q., He, X., Yakobson, B., Nonlocal shell model for elastic wave propagation in single-and double-walled carbon nanotubes. Journal of the Mechanics and Physics of Solids, 56(12), 3475-3485, 2008.
  • [9] Demir, Ç., Civalek, Ö., Akgöz, B., Free vibration analysis of carbon nanotubes based on shear deformable beam theory by discrete singular convolution technique. Mathematical and Computational applications, 15(1), 57-65, 2010.
  • [10] Civalek, Ö., Akgöz, B., Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix. Computational Materials Science, 77, 295-303, 2013.
  • [11] Akgöz, B., Civalek, Ö., Mechanical analysis of isolated microtubules based on a higher-order shear deformation beam theory. Composite Structures, 118, 9-18, 2014.
  • [12] Akgöz, B., Civalek, Ö., Buckling analysis of cantilever carbon nanotubes using the strain gradient elasticity and modified couple stress theories. Journal of Computational and Theoretical Nanoscience, 8(9), 1821-1827, 2011.
  • [13] Ajori, S., Ansari, R., Torsional buckling behavior of boron-nitride nanotubes using molecular dynamics simulations. Current Applied Physics, 14(8), 1072-1077, 2014.
  • [14] Akgöz, B., Civalek, Ö., Strain gradient elasticity and modified couple stress models for buckling analysis of axially loaded micro-scaled beams. International Journal of Engineering Science, 49(11), 1268-1280, 2011.
  • [15] Akgöz, B., Civalek, Ö., A new trigonometric beam model for buckling of strain gradient microbeams. International Journal of Mechanical Sciences, 81, 88-94, 2014.
  • [16] Ansari, R., Ajori, S., Molecular dynamics study of the torsional vibration characteristics of boron-nitride nanotubes. Physics Letters A, 378(38), 2876-2880, 2014.
  • [17] Arani, A.G., Jamali, S.A., Amir, S., Maboudi, M.J., Electro-thermo--mechanical nonlinear buckling of Pasternak coupled DWBNNTs based on nonlocal piezoelasticity theory. Turkish Journal of Engineering and Environmental Sciences, 37(3), 231-246, 2014.
  • [18] Arani, A.G., Roudbari, M., Nonlocal piezoelastic surface effect on the vibration of visco-Pasternak coupled boron nitride nanotube system under a moving nanoparticle. Thin Solid Films, 542, 232-241, 2013.
  • [19] Aydogdu, M., Axial vibration of the nanorods with the nonlocal continuum rod model. Physica E: Low-dimensional Systems and Nanostructures, 41(5), 861-864, 2009.
  • [20] Ece, M., Aydogdu, M., Nonlocal elasticity effect on vibration of in-plane loaded double-walled carbon nano-tubes. Acta Mechanica, 190(1-4), 185-195, 2007.
  • [21] Filiz, S., Aydogdu, M., Axial vibration of carbon nanotube heterojunctions using nonlocal elasticity. Computational Materials Science, 49(3), 619-627, 2010.
  • [22] Jamalpoor, A., Hosseini, M., Biaxial buckling analysis of double-orthotropic microplate-systems including in-plane magnetic field based on strain gradient theory. Composites Part B: Engineering, 75, 53-64, 2015.
  • [23] Xie, G., Han, X., Liu, G., Long, S., Effect of small size-scale on the radial buckling pressure of a simply supported multi-walled carbon nanotube. Smart materials and structures, 15(4), 1143, 2006.
  • [24] Panchal, M.B., Upadhyay, S., Cantilevered single walled boron nitride nanotube based nanomechanical resonators of zigzag and armchair forms. Physica E: Low-dimensional Systems and Nanostructures, 50, 73-82, 2013.
  • [25] Shokuhfar, A., Ebrahimi-Nejad, S., Effects of structural defects on the compressive buckling of boron nitride nanotubes. Physica E: Low-dimensional Systems and Nanostructures, 48, 53-60, 2013.
  • [26] Mercan, K., Civalek, O., Buckling Analysis of Silicon Carbide Nanotubes (SiCNTs). International Journal of Engineering & Applied Sciences, 8(2), 101-108, 2016.
  • [27] Mercan, K., Civalek, O., DSC method for buckling analysis of boron nitride nanotube (BNNT) surrounded by an elastic matrix. Composite Structures, 143, 300-309, 2016.
  • [28] Baltacıoğlu, A., Civalek, Ö., Akgöz, B., Demir, F., Large deflection analysis of laminated composite plates resting on nonlinear elastic foundations by the method of discrete singular convolution. International Journal of Pressure Vessels and Piping, 88(8-9), 290-300, 2011.
  • [29] Civalek, Ö., Finite Element analysis of plates and shells. Elazığ: Fırat University, 1998.
  • [30] Civalek, Ö., Geometrically non-linear static and dynamic analysis of plates and shells resting on elastic foundation by the method of polynomial differential quadrature (PDQ). 2004, Ph. D. Thesis, Firat University, Elazig, 2004 (in Turkish).
  • [31] Civalek, Ö., Analysis of thick rectangular plates with symmetric cross-ply laminates based on first-order shear deformation theory. Journal of Composite Materials, 42(26), 2853-2867, 2008.
  • [32] Civalek, Ö., Akgöz, B., Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix. Computational Materials Science, 77, 295-303, 2013.
  • [33] Civalek, Ö., Demir, Ç., and Akgöz, B., Static analysis of single walled carbon nanotubes (SWCNT) based on Eringen’s nonlocal elasticity theory. International Journal of Engineering and Applied Sciences, 2(1), 47-56, 2009.
  • [34] Civalek, Ö., Korkmaz, A., and Demir, Ç., Discrete singular convolution approach for buckling analysis of rectangular Kirchhoff plates subjected to compressive loads on two-opposite edges. Advances in Engineering Software, 41(4), 557-560, 2010.
  • [35] Demir, Ç., Civalek, Ö. Nonlocal Finite Element Formulation for Vibration. International Journal of Engineering and Applied Sciences, 8, 109–117, 2016.
  • [36] Civalek, Ö., Demir, Ç. A simple mathematical model of microtubules surrounded by an elastic matrix by nonlocal finite element method. Applied Mathematics and Computation, 289, 335–352, 2016.
  • [37] Civalek, Ö., Akgöz, B. Vibration analysis of micro-scaled sector shaped graphene surrounded by an elastic matrix. Computational Materials Science, 77, 295–303, 2013.
  • [38] Civalek, Ö., Demir, Ç., Akgöz, B. Static analysis of single walled carbon nanotubes (SWCNT) based on Eringen’s nonlocal elasticity theory. International Journal of Engineering and Applied Sciences, 1, 47–56, 2009.
  • [39] Akgöz, B., Civalek, Ö. A microstructure-dependent sinusoidal plate model based on the strain gradient elasticity theory. Acta Mechanica, 226, 2277–2294, 2015.
  • [40] Akgöz, B., Civalek, Ö. Bending analysis of embedded carbon nanotubes resting on an elastic foundation using strain gradient theory. Acta Astronautica, 119, 1–12, 2016.
  • [41] Akgöz, B., Civalek, Ö. A novel microstructure-dependent shear deformable beam model. Int. J. Mech. Sci., 99, 10–20, 2015.
  • [42] Akgöz, B., Civalek, Ö. Buckling analysis of linearly tapered micro-columns based on strain gradient elasticity. Structural Engineering and Mechanics, 48, 195–205, 2013.
  • [43] Akgöz, B., Civalek, Ö. Bending analysis of FG microbeams resting on Winkler elastic foundation via strain gradient elasticity. Composite Structures, 134, 294–301, 2015.
  • [44] Baltacıoğlu, A.K., Akgöz, B., Civalek, Ö. Nonlinear static response of laminated composite plates by discrete singular convolution method. Composite Structures, 93, 153–161, 2010.
There are 44 citations in total.

Details

Subjects Engineering
Journal Section Articles
Authors

Kadir Mercan

Publication Date December 28, 2016
Acceptance Date December 26, 2016
Published in Issue Year 2016

Cite

APA Mercan, K. (2016). A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube. International Journal of Engineering and Applied Sciences, 8(4), 99-107. https://doi.org/10.24107/ijeas.281475
AMA Mercan K. A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube. IJEAS. December 2016;8(4):99-107. doi:10.24107/ijeas.281475
Chicago Mercan, Kadir. “A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube”. International Journal of Engineering and Applied Sciences 8, no. 4 (December 2016): 99-107. https://doi.org/10.24107/ijeas.281475.
EndNote Mercan K (December 1, 2016) A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube. International Journal of Engineering and Applied Sciences 8 4 99–107.
IEEE K. Mercan, “A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube”, IJEAS, vol. 8, no. 4, pp. 99–107, 2016, doi: 10.24107/ijeas.281475.
ISNAD Mercan, Kadir. “A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube”. International Journal of Engineering and Applied Sciences 8/4 (December 2016), 99-107. https://doi.org/10.24107/ijeas.281475.
JAMA Mercan K. A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube. IJEAS. 2016;8:99–107.
MLA Mercan, Kadir. “A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube”. International Journal of Engineering and Applied Sciences, vol. 8, no. 4, 2016, pp. 99-107, doi:10.24107/ijeas.281475.
Vancouver Mercan K. A Comparative Buckling Analysis of Silicon Carbide Nanotube and Boron Nitride Nanotube. IJEAS. 2016;8(4):99-107.

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