As noted by Green and Elijah,
17 their observation of a decrease in IOP despite the increase in aqueous flow indicates a dopaminergic effect on aqueous outflow. The same conclusion is appropriate for the present results with the low dopamine infusion rate. The modified Goldmann equation gives a reasonable description of the steady state condition at normal pressures in the eye:
\[\mathrm{IOP}{=}P_{\mathrm{v}}{+}(F_{\mathrm{p}}{-}F_{\mathrm{u}})/C\]
where
P v is the episcleral venous pressure (i.e., the pressure that must be overcome for aqueous outflow through the trabecular pathway),
F p is the aqueous inflow through the pupil measured by fluorophotometry,
F u is the aqueous outflow through the uveoscleral pathway, and
C is the outflow facility (i.e., the conductance of the trabecular outflow pathway). The equation predicts that IOP will increase if
F p increases while
P v,
F u and
C remain constant. However, if IOP decreases when
F p increases, as occurred during the low rate dopamine infusion, the equation indicates that
P v,
F u, or
C did not remain constant. Instead, for
F p to increase and IOP to decrease, the equation suggests that
P v decreased or
C increased; either or both would enhance aqueous outflow through the trabecular pathway. Alternatively, the
F p increase and IOP decrease could be explained by an increase in
F u. We did not measure
P v,
F u, or
C, and so we cannot identify which of these outflow determinants caused the increased aqueous outflow that allowed IOP to decrease despite the increase in
F p.