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Globally optimal boundaries are then obtained after processing random walk segmentation with automatically determined background and foreground seeds.
The examples demonstrate that the optimal boundaries produced by FG ESO are much smoother than those by traditional ESO.
We show that for Gaussian inputs the optimal boundaries are planar, but for non Gaussian inputs the curvature is nonzero.
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The method solves a sub-optimization problem every iteration to obtain optimal boundary velocities.
Investigate the optimal boundary conditions on (partialOmega_{1}). .
Through the network evolutions, the optimal (or near optimal) boundary points are detected.
The optimal boundary conditions to our problem are given in Theorem 2.2.
Considering (13), the optimal boundary points can be obtained as (14).
In this article, we shown optimal boundary regularity of (1.1) under controllable growth condition.
Then we obtain the optimal boundary condition on u, ucdottau=0quad text{on } partialOmega_{1}.
The optimal boundary control problem is studied for coupled parabolic PDE ODE systems.
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