Implementing non-linear power flow equations into a TIMES model would perhaps not be very practical, but linearized power flow equations might be considered. I found a neat example of using linearized power flow equations for the modeling of power markets, and so I was tempted to take a look how the approach works in TIMES. The basic data for the example model is courtesy of Andrew Stiel (http://www.files.ethz.ch/cepe/AndrewStiel.pdf).
I now uploaded this small TIMES model here (uploads/30/GridDemo.rar), so that others can comment on the usefulness of the approach.
As mentioned above, the purpose of this example model is to demonstrate one possible way of modeling electricity grids with power flow equations in TIMES. It has 21 DAYNITE level timeslices, and features the following aspects of grid modeling:
- A grid with 16 internal nodes, 21 internal transmission lines, and 3 interconnections to external nodes;
- A total of 20 electricity plants connected to different nodes in the grid;
- A node-specific demand connected to each of the 16 internal nodes;
- Modeling of grid losses for each of the transmission lines;
- Modeling of linear power flow equations for the whole grid.
Defining the power flow equations manually is of course somewhat clumsy. Therefore, should the power flow modeling approach be of general interest, one might also consider implementing into TIMES automatic generation of the equations, on the basis of user-supplied reactance data for each transmission line of the grid.
If you have any comments, please post them in this thread.
[Edit:] New VEDA2 version here:
