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The present algorithm is simply faster.
The validity and efficiency of the present algorithm is demonstrated.
The present algorithm is non-iterative and constructive.
Computer simulations verified that the present algorithm performs well.
Meanwhile, connection between the present algorithm and the subspace iteration method (SIM) is demonstrated.
The present algorithm does not require spatial interpolation for wave values at interior grid points.
To evaluate the present algorithm, computational experiments are conducted using benchmark problems from a previous study.
Scalability and natural fault tolerance are peculiarities of the present algorithm.
The computational experiments show hat the present algorithm provides high quality solutions.
In contrast, the present algorithm remains numerically stable all the way into the ε→0 limit.
Both of validity and efficiency of the present algorithm are discussed numerically.
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