參數(shù)資料
型號: HSP43124SC-45Z
廠商: Intersil
文件頁數(shù): 15/18頁
文件大?。?/td> 0K
描述: IC I/O FILTER SER 24BIT 28-SOIC
標(biāo)準(zhǔn)包裝: 26
濾波器類型: 串行輸入/輸出
濾波器數(shù): 6
電源電壓: 4.75 V ~ 5.25 V
安裝類型: 表面貼裝
封裝/外殼: 28-SOIC(0.295",7.50mm 寬)
供應(yīng)商設(shè)備封裝: 28-SOIC W
包裝: 管件
6
halts at the 128th register location, and writing is disabled.
The coefficient address pointer is reset when any other
configuration register is written or read. NOTE: A new
coefficient set may be loaded during a filter calculation
at the risk of corrupting output data until the load is
complete.
The number of coefficients that must be loaded is dependent
on whether the coefficient set exhibits even symmetry, odd
symmetry, or asymmetry (see Figure 4).
For filters that exhibit either even or odd symmetry, only the
unique half of the coefficient set must be loaded. The
coefficients are loaded in order starting with the first filter tap
and ending with the center tap. The coefficient associated
with the first tap is the first to be multiplied by an incoming
data sample as shown in Figure 5. For even/odd symmetric
filters of length N, N/2 coefficients must be loaded if the filter
length is even, and (N+1)/2 coefficients must be loaded if the
filter length is odd. For example, a 17 tap symmetric filter
would require the loading of 9 coefficients. Enough storage
is provided for a 256 tap symmetric filter.
For asymmetric filters the entire coefficient set must be
loaded. The coefficients are loaded in order starting with the
first tap and ending with the final filter tap (see Figure 5 for
tap/coefficient association). Enough storage is provided for a
128 tap asymmetric filter. For asymmetric filters the value
loaded into the Programmable Filter Length Register
addressed must be twice the actual number of coefficients.
Reading Coefficients
The coefficients are read from the storage registers one byte
at a time via C0-7 as shown in Figure 6. To read the
coefficients, the user first sets the Coefficient Read Enable
bit to 1 (bit 4 of Filter Configuration Control Register). Setting
this bit resets the RAM read pointer and disables the RAM
from being written. Next, with A2-0 = 010, multiple “high” to
“l(fā)ow” transitions of RD, output the coefficients on C0-7, one
byte at a time, in the order they were written. NOTE: RD
should not be “l(fā)ow” when WR is “l(fā)ow”.
Data Input
Data is serially input to the HSP43124 through the DIN input.
On the rising edge of SCLK, the bit value present at DIN is
clocked into the Variable Length Shift Register. The
beginning of a serial data word is designated by asserting
SYNCIN “high” one SCLK prior to the first data bit as shown
EVEN SYMMETRIC
NOTE: Filters with even symmetric coefficients exhibit symme-
try about the center of the coefficient set. Most FIR filters have
coefficients which are symmetric in nature.
ODD SYMMETRIC
NOTE: Odd symmetric coefficients have a coefficient envelope
which has the characteristics of an odd function (i.e. coeffi-
cients which are equidistant from the center of the coefficient
set are equal in magnitude but opposite in sign). Coefficients
designed to function as a differentiator or Hilbert Transform ex-
hibit these characteristics.
ASYMMETRIC
NOTE: Asymmetric Coefficient sets exhibit no symmetry.
FIGURE 4. COEFFICIENT CHARACTERISTICS
A0-2
C0-7
A0-2 = 010 (BINARY)
LSB
MSB LSB
MSB
FIRST COEFFICIENT
SECOND COEFFICIENT
WR
FIGURE 3. COEFFICIENT LOADING
ODD LENGTH
POINT
OF
SYMMETRY
EVEN LENGTH
0.5
-0.5
0.25
-0.25
0.1
-0.1
CENTER OF
COEFFICIENT SET
Z-1
+
C0
C1
C2
X(n) INPUT
Y(n) OUTPUT
FIRST
FILTER TAP
LAST
FILTER TAP
FIGURE 5. THREE TAP TRANSVERSAL FILTER
ARCHITECTURE
X2
X1
X0
Y(n) = C0X2 + C1X1 + C2X0
A0-2
C0-7
A0-2 = 010 (BINARY)
LSB
MSB
LSB
MSB
FIRST COEFFICIENT
SECOND COEFFICIENT
RD
FIGURE 6. COEFFICIENT READING
HSP43124
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