Limited v. Local Buses

Doug is interested in traveling to Brilliantia . From his house, he walked to the starting bus terminal, where there are two different buses both about to depart simultaneously. Before his travel, he went inside both buses to ask about the bus stops between his current location and the final stop. He learned that:

• Each of the stations is named with the consecutive positive integer, so the ordered stations are $\{0,1,2,3,\dots,35\}$ from closest to farthest. Doug is currently at $0$ -th station, so there are 35 stations ahead.
• A station is said to be available if there is no bus currently waiting, or if a bus instantly departs at the end of its waiting time.
• Local buses travel to any closest available station and then, wait for 1 minute.
• Limited buses travel to any available even numbered station and then, wait for 2 minutes. If both local and limited buses arrive to one of these stations at the same time, only limited buses stop there.
• Both buses travel exactly 2 minutes between $i$ -th and $(i+1)$ -th stations, where $i\in \{0,1,2,\dots , 34\}$ .
• Both buses respectively repeat their steps until they reach their final stop at $35$ -th station.

Which bus should he take in order to minimize the total time elapsed between the starting and ending terminals - local or limited buses?

Note: Neglect heavy traffic, crowds, detours and accidents throughout the trip.