利用May谱序列证明了,当n〉3时,乘积元素l_ng_0∈Ext_A5,pn+1q+2 pnq+pq+2q(Z_p,Z_p)和h_0g_n∈Ext_A(3,pn+1q+2 pnq+q)(Z_p,Z_p)是非平凡的,并且l_ng_0和h_0g_n在Adams谱序列中不是d_r(r≥2)边缘,其中:p≥5,q=2(p-1).
By using the May spectral sequence,it is proved that the two products l_ng_0∈Ext_A5,pn+1q+2 pnq+pq+2q(Z_p,Z_p) and h_0g_n∈Ext_A(3,pn+1q+2 pnq+q)(Z_p,Z_p) are nontrivial,and both of them are not the dr-boundary in the Adams spectral sequence,where n 3,p≥5,q = 2(p- 1).