Target values for jet quantities (to be split exactly over the top and bottom outflow cones, and in the case of momentum — in opposite directions):

Quantity	Target Value	Description
Mass, M_{out}	f_m M'_{sink}	Some fraction of accreted mass
(Radial) Momentum, P_{out}	M_{out} V_{esc} \cdot \frac{r}{||r||}	The outflow mass has radial velocity = escape speed at surface of protostar
Angular Momentum, L_{out}	f_a |S'_{sink}-S_{sink}| \cdot \frac{S'}{||S'||}	Some fraction of accreted spin angular momentum, perhaps we can make this more physical, and align along different axis
Energy/Temperature	??	Should we inject a temperature into the jet?? This wouldn't be self-consistent/conservative since we don't assign a temp to the sink particle

What we seek are outflow quantities q_{i,j,k}:

q_{i,j,k} = k_r k_\theta q_{out} R(r,r_{out}) \Theta(\theta, \theta_{out})$

where q_{out} are the corresponding target outflow quantities in the above table, R and \Theta are the smoothing functions in r and \theta (which also define the outflow's conical geometry), and k_r, k_\theta are the normalization constants to be found such that:

\Sigma q_{i,j,k} = q_{out} $