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LT7184SRVPBF Arkusz danych(PDF) 50 Page - Analog Devices

Numer części LT7184SRVPBF
Szczegółowy opis  Dual Channel 9A, 16V PolyPhase Step-Down Silent Switcher 2 with Digital Power System Management
PDF  52 Pages
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LT7184SRVPBF Arkusz danych(HTML) 50 Page - Analog Devices

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Data Sheet
LT7184S
analog.com
Rev. 0
50 of 52
COMMAND
CODE
DESCRIPTION
TYPE
PAGED
FORMAT
UNITS
NVM
DEFAULT
MFR_PWM_PHASE_LT7184S
0xF5
Set PWM phase.
R/W
Word
Y
IEEE or
L11
Degrees
Y
Ch0:0
(0x0000)
Ch1:180.0
(0x59A0)
MFR_SYNC_CONFIG_LT7184S
0xF6
SYNC pin input/output
configuration.
R/W
Byte
N
Register
Y
0x00
MFR_PIN_CONFIG_STATUS
0xF7
Pin configuration fault
status.
R Byte
N
Register
MFR_RAIL_ADDRESS
0xFA
Common address for
PolyPhase outputs to adjust
common parameters.
R/W
Byte
Y
Register
Y
0x80
MFR_DISABLE_OUTPUT
0xFB
Disables regulator outputs
until reset.
R/W
Byte
N
Register
0x00
MFR_EE_USER_WP
0xFC
Disables commands that
write user NVM.
R/W
Byte
N
Register
Y
0x00
MFR_RESET
0xFD
Command reset without
requiring a power down.
Send
Byte
N
Table 17.Supported Data Formats
PMBus
DEFINITION
EXAMPLES
TERMINOLOGY
SPECIFICATION
REFERENCE
L11
Linear11
Rev 1.3.1 Part II 7.3
Floating point 16-but data:
Value = Y × 2N
Where N = Exponent = b[14:11] and Y = b[10:0].
Both exponent and fraction are two
complement-coded binary integers.
b[15:0] = 0x9807
= 7 x 2-13 = 8.54 x 10-4
b[15:0] = 0x7FFE
= -2
x 27 = -256
UL16
ULinear16
Rev 1.3.1 Part II
8.4.1.1
Fixed point 16-bit data:
Value = Y × 2( −12)
Where Y = decimal(b[15:0]), an unsigned
integer
b[15:0] = 0x4D80 =
19840 x 2-12 = 4.84375
Register
Per-bit meaning is defined in the command
description in the LT7184S PMBus/I2C
Reference Manual.
PMBus STATUS_BYTE
command.
IEEE
IEEE-754 Half
Precision Floating
Point
Rev 1.3.1 Part II
8.4.4
Floating point 16-bit data: for normal values:
������������������������������ = (−1)������ × 2������ × (������ +
������
1024
)
Where:
S = b[15];
N = Exponent Bias encoding of
b[14:10], if b[14:10] = 0, N = -14,
else N = decimal (b[14:10])-15;
P = 0 if b[14:10] = 0, otherwise P = 1;
and M = decimal(b[9:0]).
b[15:0] = 0x8001 =
(-1)1 x 2–14 (0+1/1024) =
-5.97 x 10-8
b[15:0] = 0x3E4C =
(-1)0 x 20 x
(1+588/1024) = 1.57



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