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Content available remote Finite element stress analysis of laminated composite plates
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tom Vol. 16, no 3
851-867
EN
In the present work, a finite element program based on the classical lamination theory improved by Vinson's weighting function to include transverse shear effects is developed for the analysis of laminated composite plates. The finite element analysis of a clamped three layered square symmetric laminate under uniform loading is carried out using 8-noded isoparametric elements having five degrees of freedom at each node. The effect of plate side-to-thickness ratio (a/h) 4, 10, 50 and 100 100 is studied on the maximum values of the non-dimensionalized central deflection (w), non-dimensionalized stress resultants [...] and non-dimensionalized stresses [...]. The variation of non-dimensionalized normal stresses [...] and shear stresses [...] through the thickness (z/h) of the laminate at plate side-to-thickness ratio (a/h) 10 is also studied.
PL
W pracy omówiono zginanie poprzeczne kompozytowych belek prostych o warstwowym układzie włókien wzmacniających. Uwzględniono podatność belek na poprzeczne odkształcenia postaciowe (teoria Timoshenki) oraz przyjęto, że matryca (osnowa) włóknokompozytu jest materiałem poprzecznie izotropowym o własnościach liniowo-lepkosprężystych. Uzyskane rozwiązania na siły przekrojowe (M, T) i przemieszczenia (w, psi) dla kompozytowych belek prostych (tj. swobodnie podpartej, wspornikowej, obustronnie utwierdzonej oraz na jednym końcu utwierdzonej, a na drugim swobodnie podpartej) wyrażono w terminach rozwiązań korespondujących z teorią belek Eulera-Bernoulliego. Podane w pracy rozwiązania i zależności pozwalają na łatwe uzyskiwanie rozwiązań dla belek Timoshenki, korzystając z rozwiązań prostszych Eulera-Bernoulliego, bez potrzeby wykonywania skomplikowanej analizy uwzględniającej giętno-postaciowe deformacje. Dla uzyskanych w pracy rozwiązań istnieją przejścia graniczne do rozwiązań podanych przez Wanga [10], dotyczących sprężystych belek jednorodnych.
EN
The present paper discusses transverse bending of straight composite beams of reinforcing fibre layer structure and considers beam flexibility under transverse shear strains (Timoshenko's theory). It is assumed that the matrix of fibre-reinforced composite is a transversally isotropic material with linear viscoelastic properties. Solutions obtained for cross-sectional forces (M; T) and displacements (w, psi) of straight beams (simply supported, cantilevered, fixed at both ends and fixed at one end with other end simply supported) are expressed in terms corresponding to the solutions of Euler-Bernoulli theory for beams. Solutions and relationships presented in the paper allow for obtaining solutions for Timoshenko beams via simpler solutions of Euler-Bemoulli easily, without performing a very complicated analysis of flexural shear deformations. For the solutions developed in the paper a suitable limit transition exists to the solutions given by WANG [10] for homogeneous elastic beams.
EN
A trigonometric beam theory (TBT) is developed for the bending analysis of laminated composite and sandwich beams considering the effect of transverse shear deformation. The axial displacement field uses trigonometric function in terms of thickness coordinate to include the effect of transverse shear deformation. The transverse displacement is considered as a sum of two partial displacements, the displacement due to bending and the displacement due to transverse shearing. Governing equations and boundary conditions are obtained by using the principle of virtual work. To demonstrate the validity of present theory it is applied to the bending analysis of laminated composite and sandwich beams. The numerical results of displacements and stresses obtained by using present theory are presented and compared with those of other trigonometric theories available in literature along with elasticity solution wherever possible.
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Content available remote Static analysis of isotropic thick/thin skew plates by finite element method
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EN
A general first order shear deformation theory has been developed to analyze the bending behavior of isotropic skew plates. The plates having different skew angles ('alpha'), aspect ratios (a/b), boundary conditions and transverse loading conditions (concentrated load, uniformly distributed load, hydrostatic varying load and sinusoidal varying load) have been analyzed by the nine node isoparametric element. The analysis has also been performed considering plate thickness ratio varying from a/b=0.001 to a/b=0.02. The deflections and principal bending moments in non-dimensional forms have been presented at different locations of the plates. The present solutions have been compared with the published results wherever available and have got good agreement. Some numerical solutions have been given which may be treated as new results.
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Content available remote Elastic bending of an isotropic porous beam
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EN
The subject of this paper is an isotropic porous beam with a rectangular cross section. Mechanical properties of the isotropic porous material vary across the depth of the beam. A nonlinear hypothesis of deformation of a plane cross section of this beam is described. The system of differential equations and boundary conditions of the problem is derived on the basis of the principle of minimum potential energy. A numerical analysis for simply supported beams under uniformly distributed load is made. A comparative analysis with the use of FEM and the COSMOS/M system is presented.
EN
In this paper, a generalized FE formulation for buckling analysis of nonprismatic columns with various cross-sections is established by using the Chebyshev polynomial approach to the governing differential equation. The proposed formulation includes the effects of shear deformation and is therefore applicable to solid or built-up columns. The change of the sectional properties along the length direction, such as the area and inertia moment, need not be fitted with approximate expressions and can be defined exactly and freely with user-defined functions in programming. Buckling of the three structures, respectively for a tapered mast column with a circular hollow section, a web-tapered I-sectional column and a tapered lattice column, is studied numerically and compared with the results of previous studies. The effects of shear deformation on the buckling loads of those tapered columns are specified.
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