Buckling analysis of cracked plates using hierarchical trigonometric functions

Thin-Walled Structures

Volumn 42, Issue 5, 2004, Pages 687-700

  Kumar, Y V Satish ^a   Paik, Jeom Kee ^a  

^a Pusan National University   (South Korea)

Author keywords

Buckling; Crack; Cracked plate; Plate; Trigonometric functions

Indexed keywords

BOUNDARY CONDITIONS; BUCKLING; COMPUTER SIMULATION; CRACKS; FINITE ELEMENT METHOD; PLATES (STRUCTURAL COMPONENTS); RESIDUAL STRESSES; SHEAR DEFORMATION; STEEL CORROSION;

CRACKED PLATE; TRIGNOMETRIC FUNCTIONS;

THIN WALLED STRUCTURES;

EID: 1842854031     PISSN: 02638231     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.tws.2003.12.012     Document Type: Article

References (9)

1. Paik J.K., Thayamballi A.K. Ultimate limit state design of steel-plated structures. 2003;John Wiley & Sons, Chichester.
2. Roy Y.A., Shastry B.P., Rao G.V. Stability of square plates with through transverse cracks. Computers & Structures. 36:1990;387-388.
3. Riks E., Rankin C.C., Bargon F.A. Buckling behavior of a central crack in a plate under tension. Engineering Fracture Mechanics. 43:1992;529-548.
4. Shaw D., Huang Y.H. Buckling behavior of a central cracked thin plate under tension. Engineering Fracture Mechanics. 35:1990;1019-1027.
5. Stahl B., Keer M. Vibration and stability of cracked rectangular plates. Int J Solids Strcut. 8:1972;69-92.
6. Lui F.L. Differnetial quadrature element method for buckling analysis of rectangular Mindlin plates having discontinuities. Int J Solids Struct. 38:2001;2305-2321.
7. Beslin O., Nicolas J. A hierarchical functions set for predicting very high order plate bending modes with any boundary conditions. J Sound and Vibration. 202:(5):1997;633-655.
8. Barrette M., Berry A., Beslin O. Vibration of stiffened plates using hierarchical trigonometric functions. J Sound and Vibration. 235:(8):2000;727-747.
9. Satish Kumar Y.V., Mukhopadhyay M. A new triangular stiffened plate element for laminate analysis. Composites Science and Technology. 60:(6):2000;935-943.