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The importance of strong convergence is underlined in [16], where a convex function f is minimized via the proximal-point algorithm: it is shown that the rate of convergence of the value sequence { f ( x n ) } is better when { x n } converges strongly than when it converges weakly.
The important of strong convergence is also underlined in [22], where a convex function f is minimized via the proximal point algorithm: it is shown that the rate of convergence of the value sequence { f ( x n ) } is better when { x n } converges strongly that it converges weakly.
The importance of strong convergence is also underlined in [7], where a convex function f is minimized via the proximal-point algorithm: it is shown that the rate of convergence of the value sequence { f ( x n ) } is better when { x n } converges strongly than when it converges weakly.
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The same termination conditions are used for the SA algorithm, and adding surface geophones improves the convergence of the DDrms value, as shown in Fig. 8.
The graph shows the convergence of the z value of a typical point on a flat sample area (point A) and close to a steep slope (point B) if the iterative refinement process is not stopped by the precision criterion.
Unlike other previous works, with additional optimization ability in the simulation model employed in this study, it is hoped that a faster solving time for finding convergence of the objective value can be achieved.
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