论文标题
关于伊瓦沙瓦的$ $ $ $ invariant的增长
On the growth of $μ$-invariant in Iwasawa theory of supersingular Elliptic curves
论文作者
论文摘要
在本文中，当我们从循环元素$ \ mathbb {z} _p $ - extension上升到$ \ mathbb {z} _p $ \ mathbb {z} _p {z} _p^2 $ teastension coperiartion five yimy quadric five时。此外，我们表明，超级$ \ mathfrak {m} _h（g）$ - 猜想等同于$μ$ $ invariants在我们上塔时不会改变。
In this article, we provide a relation between the $μ$-invariants of the dual plus and minus Selmer groups for supersingular elliptic curves when we ascend from the cyclotomic $\mathbb{Z}_p$-extension to a $\mathbb{Z}_p^2$-extension over an imaginary quadratic field. Furthermore we show that the supersingular $\mathfrak{M}_H(G)$-conjecture is equivalent to the fact that the $μ$-invariants doesn't change as we go up the tower.
