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The efficiency of the proposed method is investigated through two numerical examples for isotropic and laminated composite plates.
To ensure the validity and accuracy of the method, numerous examples for isotropic and functionally graded sector plates with various boundary conditions are presented.
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Numerical examples are given for isotropic and orthotropic shells.
Numerical examples are provided for isotropic or orthotropic plates with one to three cracks.
Several numerical examples are given for isotropic, cubic and orthotropic materials.
Interesting examples of isotropic auxetic materials (with negative Poisson's ratio) and non-trivial materials with isotropic elasticity but anisotropic fracturation (weak direction) are shown.
For example, we can generate diffractions for isotropic media and migrate those diffractions using an anisotropic migration.
For example isotropic nature of energy distribution in three-dimensional space, that is equipartition of seismic energy, cannot be easily observed because of the complex site effects near the observation point (See reviews in Kawase et al. 2015).
As stated above, the riding hydrogen model can include constraints for isotropic hydrogen displacement parameters.
Introductory numerical examples illustrate the influence of mesh refinement, boundary conditions, and slenderness ratios for isotropic linear elastic response.
Our verification examples, for three borehole orientations in transverse-isotropic, orthorhombic, and monoclinic media, show that these closed-form approximations provide good approximations for weak anisotropy conditions.
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CEO of Professional Science Editing for Scientists @ prosciediting.com