BUCKLING ANALYSIS OF CIRCULAR PLATES OF FUNCTIONALLY GRADED MATERIALS UNDER UNIFORM RADIAL COMPRESSION

By M. M. Najafizadeh, M. R. Eslami. 2002

203 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/35c0478eeba3c616f723472e4dcd076d519797c6

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In Civil and Structural Engineering

In Mechanics of Materials

Citations in the corpus

REFINED THEORY FOR THERMOELASTIC STABILITY OF FUNCTIONALLY GRADED CIRCULAR PLATES (2004, methodology): “The prebuckling force resultants for this case of loading are [18] Nr0 1⁄4 Nh0 1⁄4 p Nrh0 1⁄4 0 ð66Þ”
Reformulation of Mindlin–Reissner governing equations of functionally graded circular plates (2008, background): “Najafizadeh and Eslami [7], [8] studied the buckling of FG circular plates under uniform radial compression and different types of thermal loadings.”
Static, free vibration and buckling analysis of isotropic and sandwich functionally graded plates using a quasi-3D higher-order shear deformation theory and a meshless technique (2013, unknown): “Because of FGM applications in high temperature environments most of the studies on the behaviour of FGM plates focus on the thermomechanical response of FGM plates: Reddy and Chin [9], Reddy [10], Vel and Batra [11,12], Cheng and Batra [13], Javaheri and Eslami [14].”
Static, free vibration and buckling analysis of isotropic and sandwich functionally graded plates using a quasi-3D higher-order shear deformation theory and a meshless technique (2013, background): “Because of FGM applications in high temperature environments most of the studies on the behaviour of FGM plates focus on the thermomechanical response of FGM plates: Reddy and Chin [9], Reddy [10], Vel and Batra [11,12], Cheng and Batra [13], Javaheri and Eslami [14].”
Thermal buckling of functionally graded plates using a local Kriging meshless method (2014, background): “Buckling of circular FGPs under uniform radial compression was studied by Najafizadeh and Eslami [14].”
A two variable refined plate theory for the bending analysis of functionally graded plates (2010, background): “The functional relationship between E and z for the ceramic and metal FGM plate is assumed to be [22,23] E(z) = Em + EcmVf , (1) Ecm = Ec − Em, Vf = ( 1 2 + z h )p ,”
Stability analysis of functionally graded rectangular plates under nonlinearly varying in-plane loading resting on elastic foundation (2011, methodology): “Najafizadeh and Eslami [16, 17 ] studied the buckling of FG circular plates under uniform radial compression and different types of thermal loadings using classical and first-order shear deformation theories.”