Thermal and thermomechanical buckling of shear deformable FG-CNTRC cylindrical shells and toroidal shell segments with tangentially restrained edges
被引:42
作者:
Pham Thanh Hieu
论文数: 0引用数: 0
h-index: 0
机构:
Univ Transport Technol, Fac Civil Engn, 54 Trieu Khuc St, Hanoi, VietnamUniv Transport Technol, Fac Civil Engn, 54 Trieu Khuc St, Hanoi, Vietnam
Pham Thanh Hieu
[1
]
Hoang Van Tung
论文数: 0引用数: 0
h-index: 0
机构:
Hanoi Architectural Univ, Fac Civil Engn, Km 10,Nguyen Trai St, Hanoi, VietnamUniv Transport Technol, Fac Civil Engn, 54 Trieu Khuc St, Hanoi, Vietnam
Hoang Van Tung
[2
]
机构:
[1] Univ Transport Technol, Fac Civil Engn, 54 Trieu Khuc St, Hanoi, Vietnam
[2] Hanoi Architectural Univ, Fac Civil Engn, Km 10,Nguyen Trai St, Hanoi, Vietnam
This paper presents a simple and effective analytical approach to investigate buckling behavior of carbon nanotube-reinforced composite (CNTRC) cylindrical shells and toroidal shell segments surrounded by elastic media and subjected to elevated temperature, lateral pressure and thermomechanical load. The properties of constituents are assumed to be temperature-dependent, and effective properties of CNTRC are estimated according to extended rule of mixture. Carbon nanotubes (CNTs) are reinforced into matrix material such in a way that their volume fraction is varied in the thickness direction according to functional rules. Formulations are established within the framework of first-order shear deformation theory taking surrounding elastic media and tangential elasticity of edges into consideration. The solutions of deflection and stress function are assumed to satisfy simply supported boundary conditions, and Galerkin method is used to derive expressions of buckling loads. In thermal buckling analysis, an iteration algorithm is employed to evaluate critical temperatures. The effects of CNT volume fraction and distribution patterns, degree of in-plane edge constraints, geometrical parameters, preexisting loads and surrounding elastic foundations on the critical loads of nanocomposite shells are analyzed through a variety of numerical examples.