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HSP50110JI-52 参数 Datasheet PDF下载

HSP50110JI-52图片预览
型号: HSP50110JI-52
PDF下载: 下载PDF文件 查看货源
内容描述: 数字正交调谐器 [Digital Quadrature Tuner]
分类和应用: 电信集成电路
文件页数/大小: 24 页 / 202 K
品牌: INTERSIL [ Intersil ]
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HSP50110  
Thus, the minimum input signal will be -21.66dB below full  
scale (-9.66 -12 for A/D Backoff). As before the maximum  
input signal in the absence of noise is -12dB down due to  
A/D backoff.  
Basic Architectural Configurations  
Detailed architectural diagrams are presented in Figures 18  
through 20 for the basic configurations, Integrate/Dump filtering  
with optional compensation, 3rd Order CIC filtering with  
optional compensation, and Decimating Filter bypass. Only one  
of the data paths is shown since the processing on either the  
inphase or quadrature legs is identical. These diagrams are  
useful for determining the throughput pipeline delay or the loop  
delay of the AGC as all the internal registers are shown.  
From Equation 14, the gain relationships for maximum and  
minimum input can be written as follows:  
Min Input Level  
-6.02dB -21.66 -6.02 - 216.74 + G  
+ G +  
SHIFTER  
AGC  
6
3 3  
20*log((40 x 10 /32 x 10 ) )-2.27  
(EQ. 21)  
All registers with the exception of those denoted by daggers ()  
are enabled every CLK rate to minimize pipeline latency. The  
registers marked by daggers are enabled at the output sample  
rate as required by the filtering operation performed. The Loop  
Filter accumulator in the AGC is enabled once per output  
sample, and represents a delay of one output sample. The  
accumulators in the CIC filter each represent a delay of one  
CLK, but they are enabled for processing once per input  
sample. In Interpolated Input Mode the accumulators are  
enabled every CLK since the sample rate is determined by the  
CLK rate (see Input Controller Section). In Gated Input Mode,  
the processing delay of the accumulators is one CLK but they  
are only enabled once for each sample gated into the  
processing pipeline. As a result, the latency through the  
accumulators is 3 CLKs rather than 3 input sample periods  
when configured as a 3rd order CIC filter.  
Max Input Level  
-6.02dB -12 - 6.02 - 216.74 + G  
+ G +  
SHIFTER  
AGC  
3 3  
6
20 x log((40 x 10 /32 x 10 ) ) -2.27  
(EQ. 22)  
Using the upper and lower limits found above, the gain range  
can be expressed as,  
45.20dB < G  
AGC  
+ G  
SHIFTER  
< 54.86dB.  
(EQ. 23)  
Using Equation 2 in the previous example, the shifter gain is  
determined to be 2 , resulting in an AGC gain range of 3.05dB  
7
< G  
<12.72dB.  
(EQ. 24)  
AGC  
3-242  
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