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In mathematics, a Néron differential, named after André Néron, is an almost canonical choice of 1-form on an elliptic curve or abelian variety defined over a local field or global field.
In 1993, he—along with Gérard Laumon and Michael Rapoport—proved the local Langlands conjectures for the general linear group GLn(K) for positive characteristic local fields K.
the Hilbert symbol of a local field, a map from pairs of non-zero elements to a root of unity, closely related to the local Artin symbol
"Celyn" is also an element of local field names and of Hafod Celyn up the valley.