In this paper, we present numerical results confirming that the advantage of the A-phi method in the convergence of iterative solvers derives from the reduction of the error of the kernel of the discrete curl operator in the conductive region. We describe a fundamental theory for calculating errors. Using this theory, redundancies in the solution vectors in the A-method or the A-phi method can be processed. We can also define various errors that are used as a tool for examining both methods.
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Iwashita et al. (2009) studied this question.
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