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CS5308GDWR28 датащи(PDF) 28 Page - ON Semiconductor

номер детали CS5308GDWR28
подробное описание детали  Two?뭁hase PWM Controller with Integrated Gate Drivers for VRM 8.5
PDF  31 Pages
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производитель  ONSEMI [ON Semiconductor]
домашняя страница  http://www.onsemi.com
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CS5308GDWR28 датащи(HTML) 28 Page - ON Semiconductor

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28
+ 0.575 @ [(162 ) 16 @ 12 ) 122) 3]1 2
(20)
IRMS,CNTL + D @ [(ILo,MAX2 ) ILo,MAX @ ILo,MIN
) ILo,MIN2) 3]1 2
+ 8.08 ARMS
Equation 19 is used to calculate the power dissipation of
the control MOSFET:
PD,CONTROL + (IRMS,CNTL2 @ RDS(on))
) (ILo,MAX @ Qswitch Ig @ VIN @ fSW)
) (Qoss 2 @ VIN @ fSW) ) (VIN @ QRR @ fSW)
(19)
+ (8.082 ARMS @ 5.3 mW)
) (16 A @ 29 nC 1A @ 5V @ 335 kHz)
) (35 nC 2 @ 5V @ 335 kHz)
) (5 V @ 23 nC @ 335 kHz)
+ 0.346 W ) 0.78 W ) 0.03 W ) 0.04 W
+ 1.2 W
The RMS value of the current in the synchronous
MOSFET is calculated from Equation 27 and the previously
derived values for D, ILo,MAX, and ILo,MIN at the converter’s
maximum output current:
(27)
IRMS,SYNCH + 1 * D
@ [(ILo,MAX2 ) ILo,MAX @ ILo,MIN ) ILo,MIN2) 3]1 2
+ 0.669 @ [(162 ) 16 @ 12 ) 122) 3]1 2
+ 11.5 ARMS
Equation 26 is used to calculate the power dissipation of
the synchronous MOSFET:
PD,SYNCH + (IRMS,SYNCH2 @ RDS(on))
) (Vfdiode @ IO,MAX 2 @ t_nonoverlap @ fSW)
(26)
+ (11.52 ARMS @ 5.3 mW)
) (0.76 V @ 28 A 2 @ 65 ns @ 335 kHz)
+ 0.70 W ) 0.23 W + 0.93 W
Equation 28 is used to calculate the heat sink thermal
impedances necessary to maintain less than the specified
maximum junction temperatures at 60°C ambient:
qCNTL t (115 * 60°C) 1.2 W * 1.0°C W + 46°C W
qSYNCH t (115 * 60°C) 0.93 W * 1.0°C W + 59°C W
If board area permits, a cost effective heatsink could be
formed by using a TO−263 mounting pad of at least 1.0−
1.5 in2 per MOSFET on a single−sided, 1 oz. copper PCB (or
0.5 to 0.75 in2 on each side of a two−sided board). If board
space must be conserved, AAVID offers clip−on heatsinks
for TO−220 thru−hole packages. Examples of these
heatsinks include #577002 (1″ × 0.75″ × 0.25″, 39°C/W at
1 W) and #591302 (0.75″ × 0.5″ × 0.5″, 34°C/W at 1 W)
6. Adaptive Voltage Positioning
First, to achieve the 335 kHz switching frequency, use
Figure 3 to determine that a 39 k
W resistor is needed for
ROSC. Then, use Figure 4 to find the VFB bias current at the
corresponding value of ROSC. In this example, the 39 kW
ROSC resistor results in a VFB bias current of approximately
7.0
mA. Knowing the VFB bias current, one can calculate the
required values for RVFBK and RDRP using Equations 29
through 31.
The no−load position is easily set using Equation 29:
RVFBK + DVNO−LOAD IBIASVFB
+ +45 mV 7.0 mA
+ 6.49 kW
(29)
For inductive current sensing, the designer must calculate
the inductor’s resistance (RL) and approximate any
resistance added by the circuit board (RPCB). We found the
inductor’s nominal resistance in Section 2 (1.03 m
W). In this
example, we approximate 0.75 m
W for the circuit board
resistance (RPCB). With this information, Equation 30 can
be used to calculate the increase at the VDRP pin at full load;
DVDRP + IO,MAX @ (RL ) RPCB) @ GVDRP
+ 28 A @ (1.03 mW ) 0.75 mW) @ 3.2 V V
+ 159 mV
(30)
RDRP can then be calculated from Equation 31:
RDRP +
DVDRP
(IBIASVFB ) DVOUT,FULL−LOAD RVFBK)
+ 159 mV (7.0 mA ) 45 mV 6.49 kW)
+ 11.5 kW
(31)
7. Current Sensing
Choose the current sense network (RCSn, CCSn, n = 1 or 2)
to satisfy
RCSn @ CCSn + Lo (RL ) RPCB)
(30)
The component values determined thus far are Lo = 825 nH,
RL = 1.03 mW, and RPCB = 0.75mW. We choose a convenient
value for CCS1 (0.01 mF) and solve for RCS1:
RCSn + 825 nH (1.03 mW ) 0.75 mW) 0.01 mF
+ 46 kW or 50 kW when rounded up.
After the circuit is constructed, the values of RCSn and/or
CCSn should be tuned to provide a “square−wave” at VDRP
with minimal overshoot and fast rise time due to a step
change in load current as shown in Figures 19−21. Based on
experience, the starting value for RCSn is probably too low
and will need to be increased to provide a current sense
signal similar to those in Figure 21.
Equation 30 will be most accurate for higher quality iron
powder core materials such as the −2 or −8 from
Micrometals. The permeability of these more expensive



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