Elimination of imaginaries for generic derivations

Let $T$ be an algebraically bounded theory, and let $T^{\bar \delta,?}_g$ be its theory of generic derivations. Elimination of imaginaries modulo $T^{eq}$ means that imaginaries in the expansion are controlled up to the imaginaries already present in $T^{eq}$. Elimination-of-imaginaries conjecture. $T^{\bar \delta,?}_g$ has elimination of imaginaries modulo $T^{eq}$. In particular, if $T$ has geometric elimination of imaginaries (GEI), then $T^{\bar \delta,?}_g$ also has GEI, and if $T$ has EI, then $T^{\bar \delta,?}_g$ also has EI. This extends elimination-of-imaginaries properties from algebraically bounded theories to their generic-derivation expansions; the source provides no resolution.