Non-linear analysis of plates by the analog equation method
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Publication:1331402
DOI10.1007/BF00350282zbMath0803.73076MaRDI QIDQ1331402
John T. Katsikadelis, Maria S. Nerantzaki
Publication date: 5 January 1995
Published in: Computational Mechanics (Search for Journal in Brave)
Related Items (10)
Coiflets solutions for Föppl-von Kármán equations governing large deflection of a thin flat plate by a novel wavelet-homotopy approach ⋮ The analog equation integral formulation for plane piezoelectric media ⋮ Development and implementation of some BEM variants - A critical review ⋮ A boundary integral equation formulation for large amplitude nonlinear vibration of thin elastic plates ⋮ A dual reciprocity hybrid radial boundary node method based on radial point interpolation method ⋮ A homotopy-based wavelet approach for large deflection of a circular plate on nonlinear foundations with parameterized boundaries ⋮ RBF-based meshless method for large deflection of elastic thin rectangular plates with boundary conditions involving free edges ⋮ INFLUENCE OF THE INPLANE BOUNDARY CONDITIONS ON THE VIBRATION FREQUENCIES AND BUCKLING LOAD OF RIBBED PLATES ⋮ Nonlinear analysis for extreme large bending deflection of a rectangular plate on non-uniform elastic foundations ⋮ An alternative domain/boundary element technique for analyzing plates on two-parameter elastic foundations
Cites Work
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- A Green function method for large deflection analysis of plates
- Large amplitude vibration of orthotropic elliptical plates
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- An integral equation approach to finite deflection of elastic plates
- Field/boundary element approach to the large deflection of thin flat plates
- A New Boundary Equation Solution to the Plate Problem
- The BIE analysis of the Berger equation
- Integral Equation Formulation for Nonlinear Bending of Plates — Formulation by Weighted Residual Method
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