So, the Audi thread got me thinking along these lines, but it was getting a bit far OT and I wanted to explore it further so I figured I'd branch it off on its own.
This post mostly explains where I was up to now, which I'll sum up below.
Basically, I started looking at supercaps as a means of getting a large chunk of energy into a vehicle in a very short amount of time, then distributing that energy into the battery pack. I ran into two problems. First, the supercap I was looking at (the
Maxwell BCAP0310 P270 T10) maxes out at 30A continuous current, though it can take 240A for 1s..so it might be able to be charged in 1S bursts of 240A..but I'll get into that later. The second problem I ran into was that to do a 1:1 dump, you would have to have a capacitor bank the same voltage and capacity of your battery bank...and with the supercaps I was looking at coming out about the same cost as the battery bank...
In the other thread I got started going down one line of thought, and then as I was thinking it over more today I got another one:
Idea 1: Using supercap bank as charger middle-man for battery pack.
The idea here is that since fast-charging (10C+) most if not all batteries tends to shorten their lifetime, have a bank of supercaps that a fast-charger would fill, then the supercaps could dump their charge at a slower rate into a battery pack. Along this train of thought, it occured to me to find out how many 240A pulses it would take to fill the caps I was looking at earlier. The cap specs were as follows:
Maxwell BCAP0310 P270 T10
2.7V
310F
2.2mOhm ESR
>500,000 duty cycles
10 year lifetime
Electrical charge capacity: 6.975Ah
Max continuous current: 30A
Max peak current, 1s: 240A
$19.71 each (decreases if you buy more)
The energy capacity of each cap turns out to be 1129.95J. Now, a 240A 2.7V 1s pulse would be 648J, so if 240A could be maintained as the ESR adjusts, then the cap could be filled in two 1s pulses. The question would then be how much time would be required between these pulses in order to maintain the healthy operation of the cap bank.
This then led me to figure out what would need to be done to build such a bank for a battery bank of a given size. Now, I knew the laws for capacitance scaling, but I had never thought to look into electrical charge capacity scaling with capacitors. As it turns out, it works out the same as it does with batteries, which is nice.
More detailed explanation:
x = # of caps in series
y = # of caps in parallel
z = Ah capacity of bank
C_b = capacitance of each cap
V_b = voltage capacity of each cap
z = (C_b * V_b * y) / 120
I got this by first finding the energy capacity of the cap in Joules (.5*C*V^2), and since 1J = 1Ws, you just have to divide by the energy capacity by the voltage and 60 (to get hours), and you're left with Ah. Then, if all the caps are identical, C scales nicely as (y/x) * C_b. x ends up dropping out since when calculating the entire array you use the total voltage (V_b * x).
Unfortunately, even with almost 7Ah per cap, it would cost $1,330.84 + shipping + hazmat charges to build a bank (27S3P, 5kg) what would be able to do a 1:1 dump into a 72V 20Ah battery pack. For comparison, such a pack built with Turnigy Nano-tech's (2S4P of 10S 5Ah packs, 11.5kg) would be $1,289.92, or for a more similar discharge ability (only 4C with the 30A max), a couple Pings (2S1P of 36V 20Ah packs, 15kg) would be $940.
This led me to the second train of thought:
Idea 2: Using a capacitor bank instead of batteries
At this point I started wondering... If I can get the same charge capacity and at least as good energy density out of a capacitor bank for a price in the same ballpark as a battery pack...why bother with batteries? Obviously if I need more than 4C discharge, right? Well, that led me to look at some of Maxwell's other offerings, and I found this:
BCAP3000 P270 T05
2.7V
3,000F
0.29 mOhm ESR DC
5.2mA Ic (leakage after 72 hours)
10,935J
67.5Ah
The rated Isc (short circuit current) of 4,800A doesn't match with their ESR though..hmmm..maybe 0.5625 mOhm is the ESR at peak capacity?
Rated to 'more than' 1,000,000 charge cycles, with a lifetime of 10 years, with an estimated max 30% drop in capacitance and max 150% rise in ESR.
No max current is listed in the
mfg data sheet (PDF), but since they specifically state that these were designed to be used in "hybrid vehicle drive trains, automotive subsystems, and other heavy duty applications", I would guess that it is
quite high.
$95 each (orders less than 5)
Not only is this the largest capacity 2.7V supercap that Maxwell makes, it is also the best priced one, at 82-86 cents/kJ (price drops if you buy 5-9 or 10+). For contrast, the 310F supercap I referenced earlier is priced at $1.74-$1.31/kJ depending on quantity.
Now, I'm sure you noticed that this has a huge electrical charge capacity of 67.5Ah. This places it more in line for a car than an ebike or really even motorcycle...and unfortunately the lowest capacity supercaps in this line (2.7V, 1,500F, 33.75Ah) are $75.15, so while it's nice that you can double your capacity for just 25% more, it does rather place the barrier of entry pretty high (ok, so they do have a 650F model, but it's only $3 cheaper per cell than the 1,500F model so in this application I really don't see the point).
So, with that in mind, I threw together some numbers for a 111V 67.5Ah (or closest I could come) pack with these, Turnigy Nano-tech's, and cell_man A123 26650's. Before you ask, no, I picked 100V out of the air and 111V was the easiest to match with the Turnigy packs.
Maxwell:
41S1P
110.7V
67.5Ah
41 @ $89.24 each
$3,658.84
22.55kg
Turnigy 10S 4Ah (the 4Ah packs ended up being ~$160 cheaper and only 459g heavier than the 5Ah packs):
3S17P
111V
68Ah
51 @ $129.62 each
$6,610.62
68.289kg
A123 26650:
34S30P
112.2V
69Ah
1,020 @ $6
$6,240
71.4kg (cells only)
So, from just this analysis, it would seem that the supercaps are a better way to go if you have something this scale...but as with anything, I assume it's not that simple. So, my question to you who have more experience in this (ie, most if not all of you

), is this. Has anyone done anything along either of these lines? Do either of these ideas sound feasible? ...or am I missing something that makes this whole discussion ridiculous?
