| P. R. Kotiuga, Essential arithmetic for evaluating three dimensional vectos finite element interpolations schemes, IEEE Transactions on Magnetics 27 (1991), no. 6, 5208--5210. |
.... with standard solvers the eigenvalue problems for the edge element need particular precautions on order not to be trapped in the high dimensional zero eigenspace [41] 46] However, the matrices originating from the node elements are less sparse than those originating from the edge elements [14] [34]. An advantage of the node elements is the availability of software for pre and post processing as e.g. generation of the finite element mesh and visualization of the computed results. Remark. Bespalov [7] proposed an approach similar to the penalty method to solve (5.14) If the positive ....
P. R. Kotiuga, Essential arithmetic for evaluating three dimensional vectos finite element interpolations schemes, IEEE Transactions on Magnetics 27 (1991), no. 6, 5208--5210.
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