Can you give me some recommendations on how I can effectively model transient free surface flows such as in ink jets with FLUENT?
Use the Volume of Fluid (VOF) model in FLUENT to model free surface flows. Some recommendations for the mesh and solver settings are given below:
Although the VOF model will work with any mesh type, quad cells in 2D and hex cells in 3D are recommended for free surface flows. Also, try to make the mesh as uniform as possible. Use the PRESTO! Pressure interpolation scheme for Pressure under "Discretization" in the Solution Controls GUI panel (SolveControls Solution...). Make sure that the "Implicit Body Force" formulation (in Define Models Multiphase) is NOT activated. If your model contains Tri/Tet cells, use "Body Force Weighted" for Pressure discretization in the Solution Controls GUI panel and activate the "Implicit Body Force" formulation in the Multiphase Model GUI panel (Define Models Multiphase). Use "PISO" for PressureVelocity Coupling in the Solution Controls GUI panel (Solve Controls Solution...). Set all the UnderRelaxation Factors in the Solution Controls GUI panel to 1 and run the calculation for a few time steps to observe convergence behavior. If the convergence behavior is poor, reduce the underrelaxation factor for Momentum to 0.7 and run the calculation again for a few time steps. If convergence is still hard to achieve, lower the underrelaxation factors for Pressure to 0.5 and Volume Fraction to 0.5. Select a time step size (when you start iterating) such that the solution converges within 20 to 30 iterations at each time step. To determine this, set the maximum iterations per time step to a large number initially (say, 100) and experiment with the time step size to determine how many iterations the solution converges in. As for convergence criteria (Solve MonitorsResidual), use 1.0e04 for all variables if your model has inlet/outlet boundary conditions. Otherwise, use the default 1.0e03 value. You may also want to use the double precision version of FLUENT if your model involves very small length scales. 

