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Transcript
Using a Supercapacitor to Power Wireless
Nodes from a 3V Button Battery
Dave McIntosh, Pierre Mars
April 2009
1. The Problem
Source max power < load peak power
© CAP-XX CONFIDENTIAL 2009
2
Source & Load power
• Wireless sensors are becoming ubiquitous:





Security
Fire
Condition monitoring
Location tracking
etc.
• Many of these applications require small, unobtrusive sensors,
powered by small high energy batteries with long life but low rate
capability: e.g. LiSOCl2
• But the load requires burst power for data collection and
transmission and that exceeds the power the battery can deliver
• Even though the average load power < average power the
source can deliver, due to the intermittent nature of the load
© CAP-XX CONFIDENTIAL 2009
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2. The Solution
Charge a supercapacitor at average power
Provide peak power to the load from the
supercapacitor
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3. Organic vs Aqueous Supercapacitors
© CAP-XX CONFIDENTIAL 2009
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What is a Supercapacitor?
A supercapacitor is a high performance “green” electronic component
CαA/d
A , d  = C
+ve
-ve
2000m2 / gm surface area
Physical charge storage,
-
+
Not electrochemical
-
+
-
+
-
+
 No dielectric, max voltage
limited by electrolyte
breakdown voltage
 ESR  1/Electrode area
 C Carbon volume
Carbon coating:
Ions in Solvent
Separation distance:
Solid-liquid interface (nm)
-
+
-
+
-
+
Separator
Aluminum foil
Basic Electrical Model
© CAP-XX CONFIDENTIAL 2009
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Organic or Aqueous?
• Two possible electrolyte types:


Organic: Max voltage up to 2.7V/cell & higher energy density, but
difficult to make
Aqueous: Max voltage ~1V/cell but simple to make
• Need to cascade cells in series
to achieve working voltage
• An aqueous supercap will need
3 cells in series to attain the
same working voltage as a
single organic supercap cell
Organic
electrolyte
supercap
Aqueous
electrolyte
supercap
C/3
C/3
C/3
Same
volume but
organic
electrolyte
has 9x the
capacitance
C
Figure 1. Comparison of energy density for aqueous
& organic electrolyte supercapacitors rated at 2.7V
• For an equivalent carbon volume, the aqueous supercap will
have 1/9 the C of an organic supercap
© CAP-XX CONFIDENTIAL 2009
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Use a supercap to buffer power
• Small form factor, single cell supercapacitors are
available with high C (up to 2.4F) & low ESR (down to
~14m)
• They can be charged at low currents from a low power
source
• Have low enough ESR to deliver the load power
required, even for GSM transmission (~8W),
• And high enough C to deliver that power for the
duration needed: sufficient energy storage
• A supercapacitor looks like a low power load to the
source & a low impedance source to the load
© CAP-XX CONFIDENTIAL 2009
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4. Solution using a single cell organic
supercapacitor
© CAP-XX CONFIDENTIAL 2009
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Solution
• Max supercapacitor voltage = 2.7V, but max source voltage is
typically 3V, e.g. CR2032
• Need over-voltage protection
• Load can operate at <2.7V (down to 0.7V for a well designed
boost converter)
• Circuit below can be designed with quiescent current of <3A
R
+
Vb
C Vc
Switch Control
(with hysterisis)
Ref Voltage
-
Figure 2. Button battery supercap
trickle charger
• R is chosen to optimise supercapacitor charge time while limiting
the high current stress on the battery to an acceptable level.
Energy loss is independent of R
© CAP-XX CONFIDENTIAL 2009
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5. Losses independent of current limit R
© CAP-XX CONFIDENTIAL 2009
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Losses independent of R
• Analysis in the paper shows losses are independent of R:



For higher values of R, current is less, but time to charge is longer
For lower values of R, higher current and shorter charge time
So the energy lost
ch arg e _ time
2
ch arg e
0
i

 R(dt )
Depends on the supercapacitor C, and the voltages the
supercapacitor is charged from and to.
2
2

VC1  VC 2 
 C Vb (VC 2  VC1 ) 

2


© CAP-XX CONFIDENTIAL 2009
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6. Circuit implementation of the button battery
supercapacitor charger
© CAP-XX CONFIDENTIAL 2009
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Charger Circuit
Fig 4: Button battery
supercap charger circuit
 Hysteresis:
when Vscap
> 2.696V,
Q1 ON when Vscap < 2.688V
FigureQ14.OFF
Button
battery
supercap
 Quiescent current when supercapacitor fully charged ~3A – 5A
charger circuit
 R determined so Trecharge < 5RC, supercap charged to 99% of Vbatt. In the
circuit of Fig 4, this would be 5 x 2400 = 3hrs 20 mins
© CAP-XX CONFIDENTIAL 2009
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7. Design considerations
© CAP-XX CONFIDENTIAL 2009
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Min voltage the battery must supply
… which can be used to
calculate mAh vs min battery
voltage at which the system
operates. The curve above
shows if the system is designed
to operate at  2.6V, then max
battery energy will be extracted.
Cct in 6. will run down to 1.8V
Available m AH vs Minim um Load Operating Voltage
for typical CR2032 Button Battery
250.0
150.0
Discharge curves from the manufacturer
are typically time vs constant resistive load
….
100.0
Available mAH
200.0
Fig 5. CR2032 discharge performance
50.0
0.0
3
2.8
2.6
2.4
2.2
2
Min Load Voltage
Fig 6: CR2032 Capacity vs Minimum Load
Voltage
© CAP-XX CONFIDENTIAL 2009
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Keep Supercapacitor on charge, or
Charge when needed?
Key design decision to minimise energy loss:
 Always keep the supercapacitor on charge and lose the energy
from circuit quiescent current and supercapacitor leakage current
Or
 Let the supercapacitor discharge after use
Factors affecting the decision:
 Time between burst load intervals
 Supercapacitor self discharge characteristic
 C value
© CAP-XX CONFIDENTIAL 2009
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Keep Supercapacitor on charge, or
Charge when needed?
Figure 7: Battery Life depending on whether supercapacitor is
always on charge or only charged prior to each load event.
© CAP-XX CONFIDENTIAL 2009
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Supercapacitors do not behave like
classical capacitors
They need a minimum charge current
Supercapacitor Charging
2.5
500uA
2
Voltage (V)
200uA
1.5
100uA
1
50uA
35uA
0.5
0
0
10
20
30
40
50
Time (hrs)
Figure 10: Supercapacitor charging at
low levels of constant current.
© CAP-XX CONFIDENTIAL 2009
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Supercapacitors do not behave like
classical capacitors
Estimates of Supercapacitor Charge Curve for HS108
3
Sample1
2.5
Sample2
Sample3
Supercapcitor Voltage
2
Sample4
V  Vs(1  e t / aRC )
a  6 10
3
Sample5
t  0.8125
Sample6
1.5
Sample7
Sample8
Sample9
1
Sample10
Sample11
0.5
Sample12
Estimate
0
0
5
10
15
20
25
Time (hrs)
Figure 11. Supercapacitor charging does not follow the classical model
© CAP-XX CONFIDENTIAL 2009
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Self discharge characteristic
empirically determined
Long Term HS108 Supercapacitor Self Discharge
3
Sample1
Sample2
2.5
Sample3
Supercapacitor Voltage (V)
Sample4
2
Sample5
Sample6
Sample7
1.5
Sample8
Estimate (based on diffusion):
V  Vinit  0.025317 t (hrs)
Sample9
Sample10
1
Sample11
Est 2, based on RC time constant and estimate for R as
resistor in parallel with supercapacitor to model self discharge
Sample12
 t (sec s ) / RC
V  Vinit  e
R  5.5M, C  1.8F
0.5
Estimate
Est 2
0
0
200
400
600
800
1000
1200
1400
1600
1800
Time (hrs)
Figure 12: Supercapacitor self discharge characteristic
© CAP-XX CONFIDENTIAL 2009
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8. Case Study
© CAP-XX CONFIDENTIAL 2009
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Case Study
Figure 9: System Architecture: Single 3 Volt Lithium Cell Driving a 1 Watt Class 8 GPRS Load.
 GSM transmitter, 1W @ 1/8 duty cycle, RF PA is 40% efficient
 3 sec burst. 100mA continuous current while module is on.
 Data collection & transmission 1/week
 Boost converter Vo = 3.6V, min boost converter Vin = 0.9V
 Boost converter efficiency = 80%
© CAP-XX CONFIDENTIAL 2009
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Sizing the supercapacitor
•
•
•
•
•
•
•

Two constraints: Min C & Max ESR, they are interdependent
Need to determine peak load current and total load energy to size C &
ESR
C  2 x ELOAD/[VBATT MIN2 – (VLOAD MIN + IPEAK x ESR)2]
Load energy delivered by the supercapacitor
= [(1W/40%x1/8 + 3.6V x 0.1A)/80%] x 3 secs
= 2.52J
Peak boost converter i/p power
= [1W/40% + 3.6V x 0.1A]/80%
= 3.58W
Peak current = 3.58W/min boost Vin = 3.58W/0.9V = 4A
 VLOAD MIN + IPEAK x ESR) = 0.9V + 4A x 0.1A = 1.3V
Assume ESR = 100m
 C  2 x 2.52J/(2.62 – 1.32) = 0.995F
Select HS108. 1.8F20%, 28m20%
© CAP-XX CONFIDENTIAL 2009
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9. Conclusions & Next Steps
© CAP-XX CONFIDENTIAL 2009
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Conclusions & Next Steps
1.
2.
A supercapacitor can be used to buffer a high peak power load so a low
power high energy source can be used (eg, a 3V button battery)
A single cell organic electrolyte supercapacitor is best suited for such
applications due to its:
−
−
−
3.
4.
5.
6.
Superior energy density
Low ESR
Low leakage current and no need for cell balancing
We have presented design considerations to optimise such a system,
most notably whether to leave the supercapacitor on charge or to charge
as needed
We have shown that supercapacitors do not behave as classical
supercapacitors
We have presented a case study
Further work is required to characterise the charge & self discharge
behaviour. These are crucial to choosing the best charging strategy.
Currently, the best course of action is to empirically characterise the
charge/discharge behaviour of the supercapacitors of interest
© CAP-XX CONFIDENTIAL 2009
26
For more information, please contact
Pierre Mars
V.P. Applications Engineering
Email: [email protected]
Web: www.cap-xx.com
© CAP-XX CONFIDENTIAL 2008