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71M6511H-IGTR 参数 Datasheet PDF下载

71M6511H-IGTR图片预览
型号: 71M6511H-IGTR
PDF下载: 下载PDF文件 查看货源
内容描述: 单相电能计量芯片 [Single-Phase Energy Meter IC]
分类和应用:
文件页数/大小: 95 页 / 860 K
品牌: TERIDIAN [ TERIDIAN SEMICONDUCTOR CORPORATION ]
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71M6511/71M6511H  
Single-Phase Energy Meter IC  
DATA SHEET  
AUGUST 2007  
Current Shunt Variables  
Input variables: IA_SHUNT and IB_SHUNT can configure the current inputs to accept shunt resistor sensors. In this case the  
CE provides an additional gain of 8 to the current inputs. This will enable the pulse rate to change by 8 times. In order to  
maintain a normal pulse rate WRATE may have to be decreased by 8 times. Whenever IA_SHUNT or IB_SHUNT are set to 1  
or a positive number, In_8 is assigned a value of 8 in the equation for Kh.  
CE  
Name  
Default  
Description  
Address  
When +1, these variables increase the respective current gain by 8. The  
gain factor controlled by In_SHUNT is referred to as In_8 throughout this  
document. Allowed values are 1 or –1. For example, if IB_SHUNT=-1, IB_8  
= 1, if IB_SHUNT = 1, IB_8 = 8.  
2A  
IA_SHUNT  
-1  
2B  
2C  
IB_SHUNT  
-1  
IA_SHUNT corresponds to IA_8, IB_SHUNT corresponds to IB_8.  
RESERVED  
CE Calibration Parameters  
The table below lists the parameters that are typically entered to affect calibration of meter accuracy.  
CE  
Name  
Default  
Description  
Address  
8
9
A
B
C
D
CAL_IA  
CAL_VA  
CAL_IB  
RESERVED  
RESERVED  
RESERVED  
16384  
16384  
16384  
These constants control the gain of their respective channels. The nominal  
value for each parameters is 214 = 16384. The gain of each channel is directly  
proportional to its CAL parameter. Thus, if the gain of a channel is 1% slow,  
CAL should be scaled by 1/(1 – 0.01).  
These two constants control the CT phase compensation. No compensation  
occurs when PHADJ_X = 0. As PHADJ_X is increased, more compensation  
(lag) is introduced. Range: ±215 – 1. If it is desired to delay the current by the  
angle Φ:  
E
F
PHADJ_A  
PHADJ_B  
0
0
a TANΦ  
PHADJ _ X = 220  
F0  
FS  
F0T =  
b c TANΦ  
9  
9  
a =1+ (12 )2 2(12 )cos(2πF0T)  
9  
10  
RESERVED  
0
b = (12 )sin(2πF0T)  
9  
c =1(12 )cos(2πF0T)  
Page: 72 of 95  
© 2005-2007 TERIDIAN Semiconductor Corporation  
V2.6  
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