LogIn / RegistrationArticles for sale
- Head office address: Moscow, 123317, Moscow City, 8th Floor, Presnenskaya Embankment, 6, bldg. 2
- article@123mi.ru
- Сортировка:
- по горящим
- по цене
- по дате
#7166. Nonlinear dynamics simulation of the composite reinforced annular system using harmonic differential quadrature framework
| January 2027 | publication date |
| Proposal available till | 26-05-2025 |
| 4 total number of authors per manuscript | 0 $ |
| The title of the journal is available only for the authors who have already paid for |
| Journal’s subject area: |
| Mathematics (all); Ocean Engineering; Aerospace Engineering; Mechanical Engineering; Civil and Structural Engineering; Automotive Engineering; Mechanics of Materials; Condensed Matter Physics; |
| place 1 | place 2 | place 3 | place 4 |
| Free | Free | Free | Free |
| 2350 $ | 1200 $ | 1050 $ | 900 $ |
Contract №7166.1   | Contract №7166.2 | Contract №7166.3 | Contract №7166.4 |
1 place - free (for sale)
2 place - free (for sale)
3 place - free (for sale)
4 place - free (for sale)
Abstract:
In this research, for the first time, a nonlinear dynamic model for large oscillation and the disk’s chaotic responses is presented. The material of the annual disk is composite layer reinforced by graphene oxide (GO) nanofillers and macro carbon fibers (CFs) and covered with a piezoelectric layer. The kinematic and nonlinear constitutive dynamic equations of the disk isare obtained by the use of the Von-Karman nonlinear theory alongside with the Hamilton’s principle. The derived nonlinear equations coupled with boundary conditions are solved numerically employing harmonic differential quadrature method (HDQM). The multiple scales method also used in the evaluation of primary resonance of the disk. The results show that inside to outside radii ratio, thickness to radius ratio as geometrical parameters, and loading condition including applied voltage and harmonic load have a substantial impact the nonlinear large oscillation, and chaotic motion of the composite disk covered with piezoelectric layer. The most interesting and significant outcome of this article is that with increasing the thickness of the piezoelectric layer, the system’s nonlinear frequency decreases and the area of instability in responses and maximum amplitude or the peak point of the backbone curve of the smart disk increases. Moreover, as the CF’s weight fraction increases, the system’s motion and dynamics change from chaotic to semi-harmonic.
Keywords:
GO nanofillers and macro CFs; piezoelectric layer; Poincar? section; Quasi-harmonic motion; Von Karman nonlinearity
Contacts :
2 place - free (for sale)
3 place - free (for sale)
4 place - free (for sale)
Abstract:
In this research, for the first time, a nonlinear dynamic model for large oscillation and the disk’s chaotic responses is presented. The material of the annual disk is composite layer reinforced by graphene oxide (GO) nanofillers and macro carbon fibers (CFs) and covered with a piezoelectric layer. The kinematic and nonlinear constitutive dynamic equations of the disk isare obtained by the use of the Von-Karman nonlinear theory alongside with the Hamilton’s principle. The derived nonlinear equations coupled with boundary conditions are solved numerically employing harmonic differential quadrature method (HDQM). The multiple scales method also used in the evaluation of primary resonance of the disk. The results show that inside to outside radii ratio, thickness to radius ratio as geometrical parameters, and loading condition including applied voltage and harmonic load have a substantial impact the nonlinear large oscillation, and chaotic motion of the composite disk covered with piezoelectric layer. The most interesting and significant outcome of this article is that with increasing the thickness of the piezoelectric layer, the system’s nonlinear frequency decreases and the area of instability in responses and maximum amplitude or the peak point of the backbone curve of the smart disk increases. Moreover, as the CF’s weight fraction increases, the system’s motion and dynamics change from chaotic to semi-harmonic.
Keywords:
GO nanofillers and macro CFs; piezoelectric layer; Poincar? section; Quasi-harmonic motion; Von Karman nonlinearity
Contacts :
