Hi,
Before I answer, let me review something here, so we are talking the same thing. To be able to simulate continuous systems in a computer, we use differential equation solvers that numerically try to come with a solution for the equation. These techniques are easily encounter in the literature, but, in general you would see solvers that are fixed step size, as Runge-Kutta 1 (Euler) which is a single-step explicit
Runge-Kutta ODE solver of first order, or variable step size, as Runge-Kutta 45 which is a single-step explicit Runge-Kutta ODE solver of fifth order, which uses the Dormand-Prince coefficients.
In Simulink, you don't need to specify dT because it uses an algorithm to identify those coefficients "auto". Also, they have the variable step size as defaut. In the case of the Advanced Control Vis, those are VIs that are ONLY based on the Runge-Kutta 1 (Euler) Integrator, and it needs also the dT, since it does not calculate this parameter for you.
The best guess for dT CAN NOT be only twice the sampling time, because the Euler Integrator will only have 1 point to calculate the derivative and if try to apply a signal with sharp corners, must probably you will be unstable. The dT must by much higher (than the dynamic of the system and, in general, 10 times is good enough.
If you are really looking to simulate dynamic system in LabVIEW, you should look into the Simulation Module. It allows similar functionality as Simulink and also allows you to choose Variable Step size for the integrator. Look into: http://www.ni.com/realtime/control_design.htm OR http://sine.ni.com/apps/we/nioc.vp?cid=13852〈=US for more information about this and other new tools for Control Design and Simulation in LabVIEW.
Hope this help. If not, fill free to reply back.
Barp - Control, Simulation, RTT and HIL - National Instruments