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This theory was developed in preliminary form by Sophie Germain and was also worked on by Siméon-Denis Poisson in the early 1810s; they considered a flat plate as an elastic plane that resists curvature.
Exact elastic plane stress solution is extended to the assumed distribution of stress and displacement fields.
The response of each point source is calculated according to the ray-tracing theory of elastic plane waves.
Measured rotational motions show differences from estimations using elastic plane wave theory when using simple local apparent wave velocities.
An analytical solution for the elastic plane dynamic problem of a rectangle is presented.
Free and forced out-of-plane vibrations of elastic plane frames are studied.
In this paper, analytical integration of the singular kernels is performed for boundary element analysis (BEM) of elastic, plane orthotropic media with stress concentrations.
Mode I fracture toughness is derived from the continuum analysis of the stress state in a perforated elastic plane with a macroscopic crack composed of a number of microcracks between the neighboring voids.
In this paper, a semi-analytical elastic plane strain solution was provided for stress field around a lined non-circular tunnel subjected to uniform ground load.
In the case of a dilute composite, the solution of a problem of stability of a compressed rod in elastic plane is used.
The pre-buckling stresses are first determined using the RPIM based on a two-dimensional (2-D) elastic plane stress problem.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com