Thanks for correcting the numbers, but isn't there one other correction needed? Wouldn't the S60 get there sooner by traveling at a higher speed? After all you stopped at barstow with a 40% charge remaining, and primm with 15% remaining. Drive the S60 @ 80mph to barstow and arrive @ primm with 10% reserves (or even 5%) and you'd gain quite a few more minutes on travel time with almost no difference in charge times. Would love to see the real world results of the Bolt's travel time just to validate.
Thanks for the feedback. There are definitely specific conditions or assumptions that would enable to trip to be done faster. My goal wasn't to predict the fastest times, cannonball run style. Rather, I wanted to make reasonable assumptions given all the variables that I wouldn't model. For example, traffic and weather can either increase or decrease the times (mainly decrease). I assumed "limit + 0 mph" for urban highway speed, noting that it can be considerably faster or slower than that in reality. I also assumed "limit + 5 mph" speeds for open highways. This biases the speed up but again there's a variety of factors that would change that in reality. Considering those factors, I couldn't make the jump to "limit + 10 mph" as a baseline speed for open highways.
For similar reasons, I made 15% SoC a hard floor. I toyed with keeping a specific kWh or range available as the minimum battery limit but ended up using the percentage limit. Here again, 20% seems to leave too much on the table and 10% was too risky given the uncertainty in long-range travel. For example, an unexpected 10mph headwind would use all that 15% margin and the driver would need to decrease speed just to make the next stop.
The calculations do not include any elevation effects (yet). A varying elevation profile will change the times spent at each charging location but would have only minor effects on the total trip duration. I think the value here is comparing each car's performance and the difference between these cars will be very minor (~0.8%) for this LA to LV trip that gains a net 2000 ft.
But because I can't leave a sleeping dog lie, I did rerun the models a few other ways:
80mph and 10% SoC lower limit
The S 60 total trip time decreases by 10 minutes.
The Bolt EV total trip time decreases by 4 minutes.
The difference between these cars grows from 23 minutes to 29 minutes.
70 mph and a 15% SoC limit
The S 60 total trip time increases by 8 minutes.
The Bolt EV total trip time increases by 3 minutes.
The difference between the cars shrinks from 23 minutes to 18 minutes.
70 mph and a 10% SoC limit
The S 60 total trip time increases by 5 minutes.
The Bolt EV total trip time is unchanged.
The difference between the cars shrinks from 23 minutes to 18 minutes.
55mph and a 15% SoC limit
A 55 mph average speed would be a heavy traffic scenario in which power consumption would be significantly affected by the traffic. The model only assumes a steady speed and no drafting, but it shows the trip can be completed with only one stop for each car. Both cars complete it at the same time in just over 5 hours. Properly accounting for the psuedo-random accelerations needed in traffic would favor the lighter car. Since heavy traffic also reduces drag losses, properly accounting for drafting would favor the less aerodynamic car. A more realistic model for a heavy traffic scenario would clearly show the Bolt EV arriving sooner.