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The bending problem of a rectangular plate with rotationally restrained edges under a concentrated force is studied.
The bending problem of a simply supported piezoelectric nanoplate with surface effect is analyzed via the sinusoidal plate model.
Based on the linear theory of thin plates, the incremental load technique is developed for solving the bending problem of a thin circular plate with large deflection.
As an example, the bending problem of a cantilever inflated beam under concentrated load was considered and the deflection results improve the existing theoretical models.
To illustrate the new model, the bending problem of a simply supported bi-layered square micro-plate subjected to constant distributed load is solved.
To illustrate the new model, the bending problem of a bilayered cantilever microbeam subjected to a moment at the free end is solved.
Similar(49)
In the present paper, static bending problem of the electroelasticity for an inhomogeneous cylinder of finite length with sliding fixed end-supports is investigated.
The results reveal that the analytical solution to the bending problem of FGM plates obtained using a Fourier series expanding is strongly consistent with the finite element calculation.
In this paper a solution to the bending problem of reinforced concrete slabs stiffened by steel beams including creep and shrinkage effect is presented.
The bending problem of functionally graded Bernoulli Euler nanobeams is analyzed starting from a nonlocal thermodynamic approach and new nonlocal models are proposed.
The fundamental differential equations are established for the bending problem of the continuous plate.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com