固定点集为Dold流形P(1,2~n)的对合

Involution Fixing the Dold Manifold P(1,2~n)

研究以Dold流形P(1,2n)为固定点集的对合(M2n+1+1+k,T)的协边存在情况,其中k>0,得到一些相应结果.

The existence of the involution (M^(2^(n+1)+1+k),T) with k>0,whose set of fixed points is Dold's manifold (P(1,2~n)),is discussed.Some results are obtained.