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| The Convergence of\, $\tilde{\gamma}_s(b_0h_n-h_1b_{n-1})$ |
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Citation： |
Xiugui LIU,Xiangjun WANG.The Convergence of\, $\tilde{\gamma}_s(b_0h_n-h_1b_{n-1})$[J].Chinese Annals of Mathematics B,2006,27(3):329~340 |
| Page view： 1184
Net amount： 1279 |
Authors： |
Xiugui LIU; Xiangjun WANG |
Foundation： |
Project supported by the National Natural Science Foundation of China (No.10501045), the Tianyuan Foundation of Mathematics (No.10426028) and the Fund of the Personnel Division of Nankai University. |
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| Abstract： |
This paper computes the Thom map on $\gamma_2$ and proves that it
is represented by $2b_{2,0}h_{1,2}$ in the ASS. The authors also
compute the higher May differential of $b_{2,0}$, from which it is
proved that $\tilde{\gamma}_s(b_0h_n-h_1b_{n-1})$ for $2\leq
s |
Keywords： |
Stable homotopy, Adams spectral sequence, May spectral sequence |
Classification： |
55Q52, 55Q40 |
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