Results 131 to 140 of about 2,340,052 (210)

Isogeometric nonlinear bending and instability analysis of cylindrical composite shells reinforced with graphene platelets

, 2021
In the present study, by using IGA (isogeometric analysis) method, the nonlinear bending and instability behavior of cylindrical composite shells embedded with GPLs (graphene platelets) having functional gradation is investigated. In IGA, NURBS functions
Vuong Nguyen Van Do, C. Lee
semanticscholar   +1 more source

Nonlinear Bending of thin Elastic Rods

Journal of Applied Mechanics and Technical Physics, 2002
Exact solutions of the problem of nonlinear bending of thin rods under various fixing conditions and point dead loads are obtained. The solutions written in a unified parametric form and expressed in terms of the elliptic Jacobi functions are classified. These solutions depend on a single parameter - modulus of elliptic functions.
Zakharov, Yu. V., Okhotkin, K. G.
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On the nonlinear bending of a hyperstatic bar

International Journal of Engineering Science, 1986
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Teodorescu, P. P., Toma, Ileana
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Nonlinear Bending Analysis of Hyperelastic Plates Using FSDT and Meshless Collocation Method Based on Radial Basis Function

, 2021
This paper investigates the nonlinear bending analysis of a hyperelastic plate via neo-Hookean strain energy function.
Shahram Hosseini, G. Rahimi
semanticscholar   +1 more source

The Nonlinear Bending of Thin Rods

Journal of Applied Mechanics, 1959
Abstract The nonlinear bending of straight and circular-arc cantilevers under vertical and horizontal point loads is analyzed from a unified approach. Formulas for determining the deflected shape of the cantilevers are presented. Closed-form solutions are obtained for bending under two types of distributed loads.
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Nonlinear Bending of Circular Plates

SIAM Journal on Applied Mathematics, 1976
The existence of a solution to the Von Karman equations for the nonlinear axi-symmetric bending of a circular plate is proved. The method is related to that used by Hammerstein in treating nonlinear integral equations.
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On nonlinear bending behavior of FG porous curved nanotubes

International Journal of Engineering Science, 2019
For the first time, the nonlinear bending behavior of porous functionally graded (FG) curved nanotubes is studied in this paper. The stiffness enhancement and stiffness reduction effects are described by the nonlocal strain gradient theory. The FG curved
Gui-Lin She, F. Yuan, B. Karami, Yiru Ren, Wan-Shen Xiao   +4 more
semanticscholar   +1 more source

Nonlinear Bending of Bars

Journal of the Engineering Mechanics Division, 1971
The object of the present investigation is to develop a method, using the analog computer, for the analysis of nonlinear bending of bars having any arbitrary shape and subjected to arbitrary loads and boundary conditions.
openaire   +1 more source

Full-scale finite element modeling and nonlinear bending analysis of sandwich plates with functionally graded auxetic 3D lattice core

Journal of Sandwich Structures and Materials, 2020
This paper investigates the nonlinear bending behavior of sandwich plates with functionally graded auxetic 3D lattice core. First and foremost, an auxetic 3D lattice metamaterial with negative effective Poisson’s ratio (EPR) is designed and examined via ...
Chong Li, Hui-Shen Shen, Hai Wang
semanticscholar   +1 more source

The Nonlinear Bending of Thin Circular Rods

Journal of Applied Mechanics, 1956
Abstract Two examples of the nonlinear bending of thin circular rods are discussed using the Bernoulli-Euler equation, which states that the change of curvature of a rod is proportional to the bending moment producing it. Numerical results are presented.
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