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MAX2003 Datasheet(PDF) 14 Page - Maxim Integrated Products

Part # MAX2003
Description  NiCd/NiMH Battery Fast-Charge Controllers
PDF  20 Pages
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Manufacturer  MAXIM [Maxim Integrated Products]
Direct Link  https://www.maximintegrated.com/en.html
Logo MAXIM - Maxim Integrated Products

MAX2003 Datasheet(HTML) 14 Page - Maxim Integrated Products

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From solving these simultaneous equations:
RT2 = [(X) (RNTC10) - (RNTC50)] / (1 - X)
RT1 = [(RT2) (RNTC10) (VCC - VTS10)] / [VTS10 (RT2 +
RNTC10)].
[(RNTC50)(VTS10)(VCC - VTS50)]
where X = _____________________________
[(RNTC10) (VTS50) (VCC - VTS10)]
Using RNTC50 = 4.16k
Ω, RNTC10 = 17.96kΩ, VTS50 =
1.72V, and VTS10 = 2.00V, it can be calculated that RT1
= 1.599k
Ω and RT2 = 2.303kΩ.
Select preferred resistor values for RT1 (2.21kΩ) and
RT2 (1.62kΩ). The actual voltages on MCV and TCO
can be verified as follows:
7) Select Maximum Cell Voltage (MCV) and
Temperature Cutoff (TCO). The MCV and TCO can be
selected with a resistor-divider combination (Figure 9).
In our example, TCO has been set to +10°C, which cor-
responds to a voltage of 1.72V at the TS pin. The MCV
for most fast-charge batteries can be set to about 1.9V.
To minimize the current load on VCC, choose R1 in the
range of 20k
Ω to 200kΩ. In this example, choose R1 =
60.4k
Ω, then calculate R3 and R2 as follows:
R3 = (VTCO x R1) / (VCC - VMCV) = 33.5k
Ω (1%)
and
R2 = (VMCV x R1) / (VCC - VMCV) - R3 = 3.51k
Ω (1%)
Select preferred resistor values for R2 (3.48k
Ω) and R3
(33.2k
Ω). The actual voltages on MCV and TCO can be
verified as follows :
VTCO = VCC (R3) / (R1 + R2 + R3) = 1.71V
and
VMCV = VCC (R2 + R3) / (R1 + R2 + R3) = 1.89V.
8) Select Trickle Resistor (MAX2003 only). The trick-
le resistor (RTR) is selected to allow a trickle-charge
rate of C/16 to C/40. The resistor value is given by:
RTR = (VDC - VBAT) / ITR
where ITR is the required trickle current, VDC is the DC
supply voltage, and VBAT is the number of cells times
the cell voltage after fast-charge.
In our example, the 1700mAh NiMH battery needs a
trickle current of C/40; i.e., 42mA (1700mAh/40h).
Therefore, the minimum voltage (from the formula
above) is as follows:
RTR = [13.0V - (6 x 1.2V)] / 42mA
≈ 150Ω
The maximum power dissipated in the resistor can be
calculated by:
Power = (VDC - VBAT(MIN))
2 / RTR
where VBAT(MIN) is the minimum cell voltage, VDC is the
DC supply voltage, and RTR is the trickle resistor value.
Since a shorted battery could have 0V, this must be the
minimum cell voltage possible. Therefore the power
dissipated in the trickle resistor would be:
Power = (13 - 0)2 / 150 = 1.2W
A 2W, 150
Ω resistor should be sufficient for the trickle-
charge resistor. For the MAX2003A, refer to
Trickle-
Charge section.
9) Select Inductor. The inductor value can be calcu-
lated using the formula:
VL = L
δi /δt
where VL is the maximum voltage across the inductor, L
is the minimum inductor value,
δi is the change in induc-
tor current, and t is the minimum on-time of the switch.
V
V
R
II R
R
II R
R
5 1.62k
II 17.96k
1.62k
II 17.96k
2.21k
2.01V
V
V
R
II R
R
II R
R
5 1.62k
II 4.16k
1.62k
II 4.16k
2.21k
1.72V
TS10
CC
T2
NTC10
T2
NTC10
T1
TS50
CC
T2
NTC50
T2
NTC50
T1
=
(
)
(
) +
[
]
=
Ω
Ω
(
)
Ω
Ω
(
) +
Ω
[
]
=
=
(
)
(
) +
[
]
=
Ω
Ω
(
)
Ω
Ω
(
) +
Ω
[
]
=
NiCd/NiMH Battery
Fast-Charge Controllers
14
______________________________________________________________________________________
ILOAD
IMAX = 1.9A
IMIN = 1.5A
TIME
δi = IMAX - IMIN
tOFF
tON
Figure 10. Inductor-Current Waveform in Continuous-
Conduction Mode



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