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This study may also promote a better understanding of the critical sites of a reconstructive structure and the ideal plate characteristics required to support bone regeneration whilst decreasing the likelihood of fixation failure.
The governing equation developed contains inertial, gyroscopic and stiffness terms based upon the saw plate characteristics with the cutting forces being represented by the product of a time-dependent periodic function and the lateral displacement of the saw tooth.
The solution enables the efficient determination of the plate characteristics anywhere within the plate for small as well as large times with reliable precision.
Control of light polarization is achieved through the intrinsic properties of graphene and the dimensions of silicon, while exhibiting quarter-wave plate characteristics.
Driscoll and Karner (1998) labeled this phenomenon as the "upper plate paradox" because more often than not conjugate margins both exhibited the "upper plate" characteristics.
These results demonstrate that the newly developed solution is numerically stable and enables the calculation of the plate characteristics anywhere within the plate and for small as well as large times.
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These plate frequencies are used to check the accuracy of the Rayleigh frequencies associated with the plate characteristic function modes.
The plate characteristic functions are used as deflection shape functions in the Rayleigh Ritz method to obtain the natural frequencies.
The plate characteristic functions are used to express the deflection shapes in the Rayleigh Ritz method to study rectangular plate vibrations.
Mindlin plate characteristic functions are derived in general forms by the Kantorovich method initially starting with Timoshenko beam functions consistent with the boundary conditions of the plate.
Since the plate characteristic functions are reasonable approximations to the vibration modes, they are found to improve the convergence of vibration frequencies.
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