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中文摘要：
称有限群G的Cayley图r是正规Cayley图，如果G的右正则表示R（G）gAut（P）．该文主要证明了2p^2q^2阶二面体群连通3度Cayley圈的正规性，其中≯〉q均为奇素数．作为应用，还证明了Aut（P）是可解群．
英文摘要：
A Cayley graph r of a finite group G is said to be normal if the action of G on V（f＇） by right multiplication is normal in the full automorphism group of. In this paper, the authors mainly research the normality of connected cubic Cayley graph on Dihedral group with order 2p2q2 , where both p〉q are odd primes. As an application, they determine that the full automorphism group of is solvable. The classification of the finite simple groups is used here.
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