On Saint-Venant's Principle for a Curvilinear Rectangle in Linear Elastostatics
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Publication:4467270
DOI10.1177/10812865030084001zbMath1098.74584OpenAlexW2050123110MaRDI QIDQ4467270
Barry Gleeson, James N. Flavin
Publication date: 9 June 2004
Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1177/10812865030084001
Related Items (6)
Spatial Decay Estimates for the Biharmonic Equation in Plane Polars with Applications to Plane Elasticity ⋮ End effects for a generalized biharmonic equation with applications to functionally graded materials ⋮ On Saint-Venant's principle in a poroelastic arch-like region ⋮ On Saint-Venant's principle for a homogeneous elastic arch-like region ⋮ On Saint-Venant's Principle for an Inhomogeneous Curvilinear Rectangle ⋮ On a new method for the study of the spatial behavior in a homogeneous elastic arch-like region
Cites Work
- Exponential decay estimates for solutions of the von Kármán equations on a semi-infinite strip
- The traction boundary value problem for the elastostatic semi-infinite strip; existence of solution, and completeness of the Papkovich-Fadle eigenfunctions
- On Knowles' version of Saint-Venant's principle in two-dimensional elastostatics
- CONVEXITY CONSIDERATIONS FOR THE BIHARMONIC EQUATION IN PLANE POLARS WITH APPLICATIONS TO ELASTICITY
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