We continue the study of a class of topological $\mathcal{L}$-fields endowed with a generic derivation $\delta$, focussing on describing definable groups. We show that one can associate to an $\mathcal{L}_{\delta}$ definable group a type $\mathcal{L}$-definable topological group. We use the group configuration tool in o-minimal structures as developed by K. Peterzil.
On definable groups in dp-minimal topological fields equipped with a generic derivation
On definable groups in real closed fields with a generic derivation, and related structures: I
Topological fields with a generic derivation
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