Some basic properties of Hadamard groups
Let G be a finite group of order 2n with a subset D and an element e prime such that / D / = n and(1) / D intersect Da / = n if a = e 0 if a = e prime n/2 if a is not equal to e, e prime, a membership G(2) / Da intersect &b, be prime / = 1 for any elements a and b of G. Then G is called an Hadam...
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Animo Repository
1996
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在線閱讀: | https://animorepository.dlsu.edu.ph/etd_masteral/1747 https://animorepository.dlsu.edu.ph/context/etd_masteral/article/8585/viewcontent/TG02535_F_Redacted.pdf |
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