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MAX17005B Datasheet(PDF) 18 Page - Maxim Integrated Products

Part # MAX17005B
Description  1.2MHz, Low-Cost, High-Performance Chargers
PDF  21 Pages
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Manufacturer  MAXIM [Maxim Integrated Products]
Direct Link  https://www.maximintegrated.com/en.html
Logo MAXIM - Maxim Integrated Products

MAX17005B Datasheet(HTML) 18 Page - Maxim Integrated Products

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1.2MHz, Low-Cost,
High-Performance Chargers
18
______________________________________________________________________________________
The following additional loss occurs in the low-side
MOSFET due to the body diode conduction losses:
The total power low-side MOSFET dissipation is:
These calculations provide an estimate and are not a
substitute for breadboard evaluation, preferably including
a verification using a thermocouple mounted on the
MOSFET.
Inductor Selection
The selection of the inductor has multiple trade-offs
between efficiency, transient response, size, and cost.
Small inductance is cheap and small, and has a better
transient response due to higher slew rate; however, the
efficiency is lower because of higher RMS current. High
inductance results in lower ripple so that the need of the
output capacitors for output-voltage ripple goes low.
The MAX17005B/MAX17006B/MAX17015B combine all
the inductor trade-offs in an optimum way by controlling
switching frequency. High-frequency operation permits
the use of a smaller and cheaper inductor, and conse-
quently results in smaller output ripple and better tran-
sient response.
The charge current, ripple, and operating frequency
(off-time) determine the inductor characteristics. For
optimum efficiency, choose the inductance according
to the following equation:
where k = 35ns/V.
For optimum size and inductor current ripple, choose
LIRMAX = 0.4, which sets the ripple current to 40% the
charge current and results in a good balance between
inductor size and efficiency. Higher inductor values
decrease the ripple current. Smaller inductor values
save cost but require higher saturation current capabili-
ties and degrade efficiency.
Inductor L1 must have a saturation current rating of at
least the maximum charge current plus 1/2 the ripple
current (
ΔIL):
ISAT = ICHG + (1/2)
ΔIL
The ripple current is determined by:
Input Capacitor Selection
The input capacitor must meet the ripple current
requirement (IRMS) imposed by the switching currents.
Nontantalum chemistries (ceramic, aluminum, or
OS-CON) are preferred due to their resilience to power-
up and surge currents:
The input capacitors should be sized so that the tem-
perature rise due to ripple current in continuous conduc-
tion does not exceed approximately 10
°C. The
maximum ripple current occurs at 50% duty factor or
VDCIN = 2 x VBATT, which equates to 0.5 x ICHG. If the
application of interest does not achieve the maximum
value, size the input capacitors according to the worst-
case conditions.
Output Capacitor Selection
The output capacitor absorbs the inductor ripple cur-
rent and must tolerate the surge current delivered from
the battery when it is initially plugged into the charger.
As such, both capacitance and ESR are important
parameters in specifying the output capacitor as a filter
and to ensure the stability of the DC-DC converter (see
the
Compensation section.) Beyond the stability
requirements, it is often sufficient to make sure that the
output capacitor’s ESR is much lower than the battery’s
ESR. Either tantalum or ceramic capacitors can be
used on the output. Ceramic devices are preferable
because of their good voltage ratings and resilience to
surge currents. Choose the output capacitor based on:
Choose kCAP-BIAS is a derating factor of 2 for typical 25V-
rated ceramic capacitors.
For fSW = 800kHz, IRIPPLE = 1A, and to get
ΔVBATT =
70mV, choose COUT as 4.7μF.
If the internal resistance of battery is close to the ESR of
the output capacitor, the voltage ripple is shared with
the battery and is less than calculated.
C
I
fV
k
OUT
RIPPLE
SW
BATT
CAP BIAS
=
××
×
−
8
Δ
II
VV
V
V
RMS
CHG
BATT
DCIN
BATT
DCIN
=
×
()
⎛
⎝
⎜
⎜
⎞
⎠
⎟
⎟
×
-
Δ=
×
I
kV
L
L
IN
2
4
L
kV
ILIR
IN
CHG
MAX
=
×
××
2
4
PD
LS
PD
LS
PD
LS
TOTAL
COND
BDY
()
()
()
≈+
PD
LS
I
V
BDY
PEAK
()
.
.
=×
×
005
0 4



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