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According to the bizarre quantum laws that govern the subatomic realm, a tiny particle can be in two opposite conditions or states at once.
In other cases, the direction of changes was the same for the two opposite conditions: decreasing -NFYC, SNF8, SATB2, TLE6- or increasing -JMJD2D, PPARD, TWIST1-, indicathat that p63 may not be the only factor influencing their transcription rate.
Type II diabetes and starvation diabetes seem to be the two opposite conditions: the first is associated with activation of nutrient-sensing pathways, whereas the second is associated with deactivation of nutrient sensing pathways such as mTOR.
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The solution of natural frequencies is obtained for Levy-type boundary conditions (two opposite edges simply supported and the others arbitrary).
The equation satisfies the open-circuit electric, free boundary conditions at two opposite free edges.
The novelty of the paper is that the analytical closed-form solution is developed without any use of approximation for a combination of six different boundary conditions; specifically, two opposite edges are simply supported and any of the other two edges can be simply supported, clamped or free.
The method, which is semi-analytic in nature, essentially consists of substituting the displacement function satisfying boundary conditions along two opposite edges into the free vibration and stability equations of the stiffened plate and then, by using suitable transformation, they are reduced to ordinary differential equations with constant coefficients.
It is shown that the release of trailing-edge vortices, resulting from the satisfaction of the Kutta condition, has two opposite effects on sound radiation: while trailing-edge vortices act to reduce the pressure fluctuations occurring owing to the direct interaction of the line vortex with the unperturbed sheet, they extend and amplify the acoustic signal produced by the motion of the sheet.
This paper investigates this phenomenon for rectangular plates under rectangular pulse-loading with various symmetric boundary conditions, e.g. two opposite edges of the plate are fully clamped while the other two edges are simply supported or free.
The present study considers a representative weld-bonded rectangular plate having simple supports on two opposite edges and weld-bonded support conditions with periodic spot welds along the other two edges.
A generalized modal approach utilizing a set of adjoint eigenfunctions is presented to solve the forced vibration problem of symmetric cross-ply laminated composite plates which are simply supported at two opposite sides and have arbitrary boundary conditions at the remaining two supports.
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