BEM formulation for reinforced plates

DOI10.1016/j.enganabound.2008.11.005zbMath1244.74195OpenAlexW1970616360MaRDI QIDQ443524

Leandro Waidemam, Wilson Sergio Venturini

Publication date: 7 August 2012

Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.enganabound.2008.11.005

zbMATH Keywords

plate bendingreinforcements

Mathematics Subject Classification ID

Plates (74K20) Boundary element methods applied to problems in solid mechanics (74S15) Composite and mixture properties (74E30)

Related Items (5)

A practical boundary element analysis of slab-beam floor type ⋮ A boundary element formulation to perform elastic analysis of heterogeneous microstructures ⋮ A 2D RVE formulation by the boundary element method considering phase debonding ⋮ A 2D boundary element formulation to model the constitutive behavior of heterogeneous microstructures considering dissipative phenomena ⋮ A BEM formulation based on Reissner's hypothesis for analysing the coupled stretching-bending problem of building floor structures

Cites Work

• Stiffened plate bending analysis by the boundary element method
• A mixed boundary integral - finite element approach to plate vibration problems
• An approximate finite deflection analysis of a heated elastic plate by the boundary element method
• Boundary integral formulation for plate flexure with arbitrary boundary conditions
• A general boundary integral formulation for the numerical solution of plate bending problems
• Analysis of plates reinforced with beams.
• Dynamic analysis of elastic plates reinforced with beams of doubly-symmetrical cross section
• Boundary element analysis of shear deformable stiffened plates
• Nonlinear boundary element analysis of floor slabs reinforced with rectangular beams
• Static bending analysis of stiffened plates using the boundary element method
• Building floor analysis by the boundary element method
• Analysis of Clamped Plates on Elastic Foundation by the Boundary Integral Equation Method
• Analysis of plates stiffened by parallel beams
• The direct boundary element method in plate bending
• Finite elements with boundary interpolation
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