Equivalent Boundary Integral Equations with indirect unknowns for thin elastic plate bending theory
β Scribed by Zhang Yao-ming; Sun Huan-chun; Yang Jia-xin
- Publisher
- Springer
- Year
- 2000
- Tongue
- English
- Weight
- 427 KB
- Volume
- 21
- Category
- Article
- ISSN
- 0253-4827
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π SIMILAR VOLUMES
For the bending problems of simply supported thin plates, the governing bi-harmonic equation can be decomposed into two independent Poisson equations based upon Kirchho theory. The conventional boundary integral formulations based on this decomposition technique have been proved to yield non-equival
The solution of an initial-boundary value problem for bending of a piecewise-homogeneous thermoelastic plate with transverse shear deformation is represented as various combinations of single-layer and double-layer time-dependent potentials. The unique solvability of the boundary integral equations
## Abstract The existence, uniqueness, stability, and integral representation of distributional solutions are investigated for the equations of motion of a thin elastic plate with a combination of displacement and momentβstress components prescribed on the boundary. Copyright Β© 2004 John Wiley & So