Tate curve

In mathematics, the Tate curve is a curve defined over the ring of formal power series $\mathbb {Z}$ with integer coefficients. Over the open subscheme where q is invertible, the Tate curve is an elliptic curve. The Tate curve can also be defined for q as an element of a complete field of norm less than 1, in which case the formal power series converge.

单词	Tate curve
释义	Tate curve 英语百科 Tate curve In mathematics, the Tate curve is a curve defined over the ring of formal power series $\mathbb {Z}$ with integer coefficients. Over the open subscheme where q is invertible, the Tate curve is an elliptic curve. The Tate curve can also be defined for q as an element of a complete field of norm less than 1, in which case the formal power series converge.
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