On the Bending of an Elastic Plate Containing a Crack
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Publication:3278895
DOI10.1002/sapm1960391223zbMath0098.38503OpenAlexW2316725767MaRDI QIDQ3278895
James K. Knowles, Neng-Ming Wang
Publication date: 1961
Published in: Journal of Mathematics and Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/sapm1960391223
Related Items (12)
Three‐dimensional finite element analysis of cracked thick plates in bending ⋮ A complex potential method for the asymptotic solution of wedge problems using first-order shear deformation plate theory ⋮ Bending of a nanoplate with strain-dependent surface stress containing two collinear through cracks ⋮ Crack-like imperfections in a spherical shell ⋮ Analysis of cracked plate using higher-order shear deformation theory: asymptotic crack-tip fields and XIGA implementation ⋮ The expression of stress and strain at the tip of notch in Reissner plate ⋮ Higher-order crack tip fields for functionally graded material plate with transverse shear deformation ⋮ Diffraction of harmonic flexural waves in a cracked elastic plate carrying electrical current ⋮ EXACT SOLUTION FOR BENDING OF AN ELASTIC PLATE CONTAINING A CRACK AND SUBJECTED TO A CONCENTRATED MOMENT ⋮ Finite element analysis of stress intensity factors for plane extension and plate bending problems ⋮ Hybrid stress finite element analysis of bending of a plate with a through flaw ⋮ Finite element analysis of cracked elastic bodies under unsteady translation and rotation
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