major said:
erth64net said:
- What's the maximum possible charging current when using Maxwell's balance boards?
Maximum charging current is way more than you could ever regenerate. It would be over 1000A.
1000A over circuit board traces? Highly doubtful...
Ultracaps are obviously capable of incredible charge/discharge rates, but that's not the only goal here. I've added emphasis above to help clarify.
erth64net said:
Used
2600 Farad (BCAP0010) models are readily available for
~$17/each. Which means a 60V setup would require 24 cells, costing ~$400 (for the cells alone). With a 60V/100A EV setup, and after roughly accounting for transmission/conversion losses, and capacitor discharge curves, would it be safe to assume 5-10 seconds of acceleration boost?
Sure, because you don't define boost or the base rate.
Sorry if I was unclear about "...With a 60V/100A EV setup..." What I meant by this, is that the motor/controller combination is rated for no more than 100A at 60V.
erth64net said:
- Each 2600 F cap has a specific energy density of roughly
2.2575 Wh @ 2.5V (525g/cell & energy density of 4.3Wh/kg).
2.2575Wh is not specific energy or energy density but is the total energy per cell at 2.5V.
I'm confused by your comments.
The originally linked
spec sheet says (emphasis added):
"...
Specific Energy Density: 4.3 (Wh/kg) (2.5 V)
...
Weight: 525 g
...".
So if 4.3Wh * (525/1000) doesn't actually equal 2.2575Wh, I'd greatly appreciate help clarifying.
Further, when
converting the spec sheet's "stored energy" of 8,125J to Wh, the result is 2.25694444Wh...which seems awfully close to my calculated energy density of 2.2575Wh/cell.
erth64net said:
- Unless I'm mistaken, a 60V serial pack would have roughly 54.18Wh of stored power (0.9A @ 60V).
You are mistaken. 54.18Wh is energy, not power. 0.9A*60V = 54W which is power. So the energy in the caps could deliver 0.9A at 60V for an hour. Or 3240W for one minute, or 32kW for 6 seconds. 32kW at 60V would be 533A.
Thanks for catching that I misspoke; I should have said "...54.18Wh of stored energy..." Either way, upon review, I believe this is also where I introduced a math error. It seems simpler to finish this part using Joules (aka: watts/second), so I'll do that here (while also adding Wh notes as well)...
With 24 ultracapacitor cells, each having an energy density of 8,125J (2.2575Wh@2.5V):
- Multiplying 8,125J X 24 cells should mean we have 195,000J of stored energy available in the cap bank, correct?
- At 2.5V, 195,000J should yield 54.1666667Wh.
- At 60V 195,000J should yield 2.2569Wh, or 135 W/minute, or 8,124 W/second (aka: 60V @ 135A for one second).
erth64net said:
When using 12 balance boards, is 3.6A @ 60V the maximum possible "charging" current on this pack?
-
Maxwell's Boostcap Product Guide recommends balancing the cells.
- Maxwell makes an
integration kit that utilizes cell mounted balance boards.
-
Each Maxwell balance board can apparently shunt up to 300mA @ 2.5V, into an adjacent cell, 12 boards would be necessary for a 24 cell pack.
The balance boards are an N-1 deal, so you need 23. And they do not support charge current. They just equalize cell voltage by bleeding higher voltage cells down to the level on lower voltage cells.
Again, your reply is confusing:
- It's quite clear from looking at their
integration manual, that Maxwell's balance boards are in-fact
not an N-1 deal. Maybe they've integrated the function of two balance boards into one, but there's still just one board needed per two cells.
- What do you mean by "...they do not support charge current..."? With the balance boards in place, this seems counter to your earlier indication that "...maximum charging current is way more than you could ever regenerate...".
When shunting, these balance boards will need to pass some current along with voltage, and I'm trying to determine what my maximum charge current could be. For instance, can the boards be damaged by attempting to dump the approximate
50% of recoverable kinetic energy when regen braking a 1,500kg vehicle from 100km/h to 0km/h within 10 seconds?
I'm estimating recoverable energy using this formula:
((kg * .5) * (kmh/3.6)^2) * .5 = J
My values:
((1500kg*.5)*(100kmh/3.6)^2)*.5 = 289,352J of total braking energy to capture in one second to stop a 1,500kg vehicle traveling at 100km/h...or ~28,935J/second to capture for 10 seconds.
The caps bank could only hold 195,000J, so that's about 6.8 seconds of recoverable braking power. The rest could be friction brakes, or dissipated into a resistive load bank. My concern here is if we brake for 10 seconds, and are looking for someplace to dump 289,352J...when we only have, at best, 195,000J of capacity, then it's critical either capacity is increased, and that the Maxwell balance board capabilities are understood (also critical: charge-state monitoring and switching away from the cap bank before an overcharge!).
Upon each cap reaching capacity, does it look like the Maxwell balance boards (all-combined) would at best only shunt 216Wh?
- If so, that's 777,600 Joules/hour, 12,960 J/minute, or 216 J/sec...which could be a real problem if we're trying to dump nearly 29KJ/sec into the caps.