论文标题
$ ell $看到$ k $没有（$ p> 3 $时）
What $Ell$ sees that $K$ doesn't (when $p >3$)
论文作者
论文摘要
我们使用安德鲁·贝克（Andrew Baker）对$ p $ addic椭圆形频谱的内态的分析（$ p> 3 $），这是通过乘以“ hasse不变性” $ e_ {p-1} $乘法所定义的，以呈现其从普通椭圆形曲线的端口中的cepies cepies的cepies的库中，以呈现出来的完整（cere）。高度的$ P $ -ADIC LIFTS两个mod $ p $ cohomology理论$ k（2）$。有关本说明中考虑的主题的更深入的探索，请参见最近关于朱Yifei的论文。
We use Andrew Baker's analysis of the cofiber of the endomorphism of the $p$-adic elliptic spectrum ($p>3$) defined by multiplication by the `Hasse invariant' $E_{p-1}$ to present its completion away from the locus of ordinary elliptic curves as a sum of roughly $p/12$ copies (indexed by supesingular elliptic curves) of $p$-adic lifts of the height two mod $p$ cohomology theory $K(2)$. See a recent paper of Zhu Yifei for a much deeper exploration of the topics considered in this note.
