简介：TheauthorshowsthatK2Z[1+（-35的平根号）/2]?A≈Z/2Z.ThemethodofproofisageneralizationoftheTate'smethod.
简介：Inthispaper,wediscusstheG-decompositionofλKv(G-GDλ(v))intofivegraphswithsixverticesandeightedges.WepresentsomerecursivestructuresandanumberofG-designsofsmallorders,holeyGdesigns,andincompleteG-designsareconstructed.Finally,thespectrumoftheexistenceofG-GDλ(v)isdetermined.
COMPUTATION OF K2Z[1＋（-35的平根号）／2 ]
Decomposition of λKv into Five Graphs with Six Vertices and Eight Edges
![COMPUTATION OF K2Z[1＋（-<b style='color:red'>35</b>的平根号）／2 ]](/image/thesis0 "COMPUTATION OF K2Z[1＋（-<b style='color:red'>35</b>的平根号）／2 ]")
