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作 者:Li Nan ZHONG Yong Jie PIAO
机构地区:[1]Department of Mathematics, Yanbian University, Jilin 133000, P. R. China
出 处:《Journal of Mathematical Research and Exposition》2011年第2期359-365,共7页数学研究与评论(英文版)
基 金:Supported by the National Natural Science Foundation of China (Grant No. 10361005)
摘 要:In this paper,we prove the non-triviality of the product h 0 k o δ s+4 ∈ Ext s+6,t(s) A (Z p ,Z p ) in the classical Adams spectral sequence,where p ≥ 11,0 ≤ s p-4,t(s) = (s + 4)p 3 q + (s + 3)p 2 q + (s + 4)pq + (s + 3)q + s with q = 2(p-1).The elementary method of proof is by explicit combinatorial analysis of the (modified) May spectral sequence.In this paper,we prove the non-triviality of the product h 0 k o δ s+4 ∈ Ext s+6,t(s) A (Z p ,Z p ) in the classical Adams spectral sequence,where p ≥ 11,0 ≤ s p-4,t(s) = (s + 4)p 3 q + (s + 3)p 2 q + (s + 4)pq + (s + 3)q + s with q = 2(p-1).The elementary method of proof is by explicit combinatorial analysis of the (modified) May spectral sequence.
关 键 词:stable homotopy groups of spheres Adams spectral sequence May spectral sequence
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