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It is shown that by using one boundary stabilizer only, the output feedback can make the closed-loop system exponentially stable with arbitrary decay rate.
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Whereas they are solved semi-analytically for the other cases of boundary conditions by using one dimensional differential quadrature method (DQM) along the axial coordinate.
The latter condition is achieved by using identical approximations for coordinate derivatives and pressure derivatives throughout the flow, and by using one-sided approximations next to the boundaries for ambiguous derivatives in the off-boundary direction.
This paper is devoted to a simple and new proof on the optimal finite control time for general linear coupled hyperbolic system by using boundary feedback on one side.
The unbounded computational domain is truncated to a bounded one by using a transparent boundary condition (TBC) proposed on a semi-ellipse.
We have (varphi (0)=0), by using the boundary (y(0)=1).
No major differences were observed by using these boundary conditions.
Two different types of boundary were used: one reflective and one absorbing, ∂ΩN2 and ∂ΩD (see Fig. 6).
An enterprise that uses one of these services is effectively extending the boundary of their trusted enterprise compute environment, owned and managed by them, to an untrusted location owned and managed by a third party.
For smaller indels, we used one PCR amplification external to the predicted indel boundary.
In P1/P2, we verified clonal behavior using more than one boundary marker.
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