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AM79C02AJC 数据表(PDF) 41 Page - Advanced Micro Devices

部件名 AM79C02AJC
功能描述  Dual Subscriber Line Audio Processing Circuit (DSLAC) Devices
PDF  48 Pages
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制造商  AMD [Advanced Micro Devices]
网页  http://www.amd.com
标志 AMD - Advanced Micro Devices

AM79C02AJC 数据表(HTML) 41 Page - Advanced Micro Devices

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SLAC Products
41
43. Read Adaptive B Filter Coefficients
(91h)
44. Write Operating Functions 2
(64h)
Chopper Clock Control
CHP = 0
Chopper Clock is 256 kHz
CHP = 1
Chopper Clock is 292.571 kHz
Adaptation Control
EAC = 0
LST, DCR1, and DCR2 are disabled
EAC = 1
LST, DCR1, and DCR2 are enabled
EPB = 0
DPB is disabled
EPB = 1
DPB is enabled
45. Read Operating Functions 2
(65h)
RSVD
Reserved. Always write as 0, but 0 is not guaranteed when read.
Programmable Filters
General Description of CSD Coefficients
The filter functions are performed by a series of multi-
plications and accumulations. A multiplication is accom-
plished by repeatedly shifting the multiplicand and
summing the result with the previous value at that sum-
mation node. The method used in the DSLAC device is
known as Canonic Signed Digit (CSD) multiplication and
splits each coefficient into a series of CSD coefficients.
Each programmable FIR filter section has the following
general transfer function:
Eq. (1)
where the number of taps in the filter = n + 1.
The transfer function for IIR part of Z and B filters is:
Eq. (2)
The values of the user-defined coefficients (hi) are as-
signed via the MPI. Each of the coefficients (hi) is de-
fined in the following general equation:
Eq. (3)
where:
Mi = the number of shifts ≤ Mi + 1
Bi = sign = ±1
N = number of CSD coefficients
New to Revision E
D7
D6
D5
D4
D3
D2
D1
D0
Command
10010001
Output data
C20
m20
C10
m10
Output data
C21
m21
C11
m11
Output data
C32
m32
C22
m22
Output data
C12
m12
C33
m33
Output data
C23
m23
C13
m13
New to Revision E
D7
D6
D5
D4
D3
D2
D1
D0
Command
01100100
Input data
RSVD
RSVD
RSVD
RSVD
RSVD
CHP
EAC
EPB
New to Revision E
D7
D6
D5
D4
D3
D2
D1
D0
Command
01100101
Output data
RSVD
RSVD
RSVD
RSVD
RSVD
CHP
EAC
EPB
HF z
() h
0
h
1z
1
h
2z
2
… h
nz
n
+++
+
=
HI z
()
1
1h
n1
+
()z
1
---------------------------------
=
hi
B
12
M1
B
22
M2
… B
N2
MN
++
+
=



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