In mathematics, a Drinfeld module (or elliptic module) is roughly a special kind of module over a ring of functions on a curve over a finite field, generalizing...

forms, through the notions of elliptic module and the theory of the geometric Langlands correspondence. Drinfeld introduced the notion of a quantum group...

In mathematics a Yetter–Drinfeld category is a special type of braided monoidal category. It consists of modules over a Hopf algebra which satisfy some...

analysis. It is used in the definition of the Carlitz module – an example of a Drinfeld module. We work over the polynomial ring Fq[T] of one variable...

{\displaystyle \{w_{1},\dots ,w_{m}\}} forms a group with the field addition. Drinfeld module Additive map David Goss, Basic Structures of Function Field Arithmetic...

algebraic variety function field (scheme theory) algebraic function Drinfeld module Gabriel Daniel & Villa Salvador (2007). Topics in the Theory of Algebraic...

free modules. In general, the precise relation between flatness and projectivity was established by Raynaud & Gruson (1971) (see also Drinfeld (2006)...

"Walking Stuka" Shtuka, a sort of generalization of the mathematical Drinfeld module This disambiguation page lists articles associated with the title Stuka...

mathematics, Drinfeld reciprocity, introduced by Drinfeld (1974), is a correspondence between eigenforms of the moduli space of Drinfeld modules and factors...

antipode of H is bijective. A Yetter–Drinfeld module R over H is called a braided bialgebra in the Yetter–Drinfeld category H H Y D {\displaystyle {}_{H}^{H}{\mathcal...