BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE
In this study, we analyzed the bending vibration and stability of a multiple-nanobeam system (MNBS) coupled in elastic medium and influenced by temperature change and compressive axial load. The MNBS is modeled as the system consisting of a set of m identical and simply supported nanobeams mutually...
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University of Niš
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doaj-261bbaecf665478ba08fdf3ebd2b6e292020-11-25T02:54:26ZengUniversity of NišFacta Universitatis. Series: Mechanical Engineering0354-20252335-01642016-04-01141758810.22190/FUME1601075K821BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGEDanilo Karličić0Sanja Ožvat1Milan Cajić2Predrag Kozić3Ratko Pavlović4Faculty of Mechanical Engineering, University of Niš, Aleksandra Medvedeva 14, Niš 18000, SerbiaFaculty of Technical Sciences, University of Novi Sad, POB 55, 21121 Novi SadMathematical Institute of the Serbian Academy of Science and Arts, Kneza Mihaila 36, 11001 BelgradeFaculty of Mechanical Engineering, University of Niš, Aleksandra Medvedeva 14, Niš 18000,Faculty of Mechanical Engineering, University of Niš, Aleksandra Medvedeva 14, Niš 18000,In this study, we analyzed the bending vibration and stability of a multiple-nanobeam system (MNBS) coupled in elastic medium and influenced by temperature change and compressive axial load. The MNBS is modeled as the system consisting of a set of m identical and simply supported nanobeams mutually connected by Winkler’s type elastic layers. According to the Euler - Bernoulli beam and nonlocal thermo-elasticity theory, the system of m coupled partial differential equations is derived and solved by means of the method of separation of variables as well as the trigonometric one. Analytical solutions for natural frequencies and critical buckling loads of elastic MNBS are obtained. The effects of nonlocal parameter, temperature change and the number of nanobeams on the natural frequencies and the buckling loads are investigated through numerical examples. Thus, this work can represent a starting point to examine dynamical behavior and design of complex nanobeam structures, nanocomposites and nanodevices under the influence of various physical fields.http://casopisi.junis.ni.ac.rs/index.php/FUMechEng/article/view/1332 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Danilo Karličić Sanja Ožvat Milan Cajić Predrag Kozić Ratko Pavlović |
spellingShingle |
Danilo Karličić Sanja Ožvat Milan Cajić Predrag Kozić Ratko Pavlović BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE Facta Universitatis. Series: Mechanical Engineering |
author_facet |
Danilo Karličić Sanja Ožvat Milan Cajić Predrag Kozić Ratko Pavlović |
author_sort |
Danilo Karličić |
title |
BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE |
title_short |
BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE |
title_full |
BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE |
title_fullStr |
BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE |
title_full_unstemmed |
BENDING VIBRATION AND STABILITY OF A MULTIPLE-NANOBEAM SYSTEM INFLUENCED BY TEMPERATURE CHANGE |
title_sort |
bending vibration and stability of a multiple-nanobeam system influenced by temperature change |
publisher |
University of Niš |
series |
Facta Universitatis. Series: Mechanical Engineering |
issn |
0354-2025 2335-0164 |
publishDate |
2016-04-01 |
description |
In this study, we analyzed the bending vibration and stability of a multiple-nanobeam system (MNBS) coupled in elastic medium and influenced by temperature change and compressive axial load. The MNBS is modeled as the system consisting of a set of m identical and simply supported nanobeams mutually connected by Winkler’s type elastic layers. According to the Euler - Bernoulli beam and nonlocal thermo-elasticity theory, the system of m coupled partial differential equations is derived and solved by means of the method of separation of variables as well as the trigonometric one. Analytical solutions for natural frequencies and critical buckling loads of elastic MNBS are obtained. The effects of nonlocal parameter, temperature change and the number of nanobeams on the natural frequencies and the buckling loads are investigated through numerical examples. Thus, this work can represent a starting point to examine dynamical behavior and design of complex nanobeam structures, nanocomposites and nanodevices under the influence of various physical fields. |
url |
http://casopisi.junis.ni.ac.rs/index.php/FUMechEng/article/view/1332 |
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