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1981 Antennas and Propagation Society International Symposium, 2005
Using well known facts about group and representation theory, we show that field computations can be considerably reduced. In the case where the geometry exhibits some sort of symmetry, one can achieve faster processing and needs less memory by a factor of two or even more.
C. Hafner, P. Leuchtmann
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Using well known facts about group and representation theory, we show that field computations can be considerably reduced. In the case where the geometry exhibits some sort of symmetry, one can achieve faster processing and needs less memory by a factor of two or even more.
C. Hafner, P. Leuchtmann
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IEEE Transactions on Magnetics, 1982
Field computation problems with symmetrical boundaries often give difficulties like degenerate solutions [4] or singular matrices [6]. By considering all symmetry properties one can avoid these difficulties and at the same time strongly reduce the amount of computation and the storage requirement. A mathematical description of symmetries is introduced,
R. Ballisti, Ch. Hafner, P. Leuchtmann
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Field computation problems with symmetrical boundaries often give difficulties like degenerate solutions [4] or singular matrices [6]. By considering all symmetry properties one can avoid these difficulties and at the same time strongly reduce the amount of computation and the storage requirement. A mathematical description of symmetries is introduced,
R. Ballisti, Ch. Hafner, P. Leuchtmann
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On the representation theory of wreath products of finite groups and symmetric groups
Journal of Mathematical Sciences, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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