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      • Nonlocal buckling characteristics of heterogeneous plates subjected to various loadings

        Ebrahimi, Farzad,Babaei, Ramin,Shaghaghi, Gholam Reza Techno-Press 2018 Advances in aircraft and spacecraft science Vol.5 No.5

        In this manuscript, buckling response of the functionally graded material (FGM) nanoplate is investigated. Two opposite edges of nanoplate is under linear and nonlinear varying normal stresses. The small-scale effect is considered by Eringen's nonlocal theory. Governing equation are derived by nonlocal theory and Hamilton's principle. Navier's method is used to solve governing equation in simply boundary conditions. The obtained results exactly match the available results in the literature. The results of this research show the important role of nonlocal effect in buckling and stability behavior of nanoplates. In order to study the FG-index effect and different loading condition effects on buckling of rectangular nanoplate, Navier's method is applied and results are presented in various figures and tables.

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        점진기능재료(FGM) 판의 휨, 진동 및 좌굴 해석

        이원홍(Lee, Won-Hong),한성천(Han, Sung-Cheon),박원태(Park Weon-Tae) 한국산학기술학회 2008 한국산학기술학회논문지 Vol.9 No.4

        본 논문에서는 Navier 방법을 이용한 점진가능재료 판의 정적 응답과 고유진동수 그리고 좌굴하중을 연구하였다. S 형상 함수를 이용한 세라믹과 금속의 체적요소의 변화에 따른 점진기능재료 판의 고유치 문제를 연구하였다. 점전기능재료 판의 면내 강성, 휨 강성 및 전단 강성의 수식은 등질 요소보다 복잡한 재료의 성질들로 결합되어 있다. 본 연구의 결과를 검증하기 위해 고전적 이론에 의한 직사각형 판의 결과를 제시하였다. 적층복합 구조 및 S 형상 점진기능재료 구조의 다양한 예제를 제시하였다. 해석결과는 참고문헌의 결과들과 잘 일치함을 알 수 있었다. In this paper, we investigate the static response. natural frequencies and buckling loads of functionally graded material (FGM) plates, using a Navier method. The eigenvalues of the FGM plates and shells are calculated by varying the volume fraction of the ceramic and metallic constituents using a sigmoid function, but their Poisson's ratios of the FGM plates and shells are assumed to be constant. The expressions of the membrane, bending and shear stiffness of FGM plates are more complicated combination of material properties than a homogeneous element. In order to validate the present solutions, the reference solutions of rectangular plates based on the classical theory are used. The various examples of composite and FGM structures are presented. The present results are in good agreement with the reference solutions.

      • Thermal buckling of FGM nanoplates subjected to linear and nonlinear varying loads on Pasternak foundation

        Ebrahimi, Farzad,Ehyaei, Javad,Babaei, Ramin Techno-Press 2016 Advances in materials research Vol.5 No.4

        Thermo-mechanical buckling problem of functionally graded (FG) nanoplates supported by Pasternak elastic foundation subjected to linearly/non-linearly varying loadings is analyzed via the nonlocal elasticity theory. Two opposite edges of the nanoplate are subjected to the linear and nonlinear varying normal stresses. Elastic properties of nanoplate change in spatial coordinate based on a power-law form. Eringen's nonlocal elasticity theory is exploited to describe the size dependency of nanoplate. The equations of motion for an embedded FG nanoplate are derived by using Hamilton principle and Eringen's nonlocal elasticity theory. Navier's method is presented to explore the influences of elastic foundation parameters, various thermal environments, small scale parameter, material composition and the plate geometrical parameters on buckling characteristics of the FG nanoplate. According to the numerical results, it is revealed that the proposed modeling can provide accurate results of the FG nanoplates as compared some cases in the literature. Numerical examples show that the buckling characteristics of the FG nanoplate are related to the material composition, temperature distribution, elastic foundation parameters, nonlocality effects and the different loading conditions.

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