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ICL8013 参数 Datasheet PDF下载

ICL8013图片预览
型号: ICL8013
PDF下载: 下载PDF文件 查看货源
内容描述: 1MHz时,四象限模拟乘法器 [1MHz, Four Quadrant Analog Multiplier]
分类和应用:
文件页数/大小: 8 页 / 135 K
品牌: INTERSIL [ Intersil ]
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ICL8013  
There are several difficulties with this simple modulator:  
1. V must be positive and greater than V .  
Application Information  
Y
D
Detailed Circuit Description  
2. Some portion of the signal at V will appear at the output  
X
The fundamental element of the ICL8013 multiplier is the  
bipolar differential amplifier of Figure 1.  
unless I = 0.  
E
3. V must be a small signal for the differential pair to be  
X
V+  
linear.  
4. The output voltage is not centered around ground.  
The first problem relates to the method of converting the V  
R
R
L
L
Y
V
OUT  
voltage to a current to vary the gain of the V differential pair.  
X
A better method, Figure 3, uses another differential pair but  
with considerable emitter degeneration. In this circuit the  
differential input voltage appears across the common emitter  
resistor, producing a current which adds or subtracts from  
the quiescent current in either collector. This type of voltage  
to current converter handles signals from 0V to ±10V with  
excellent linearity.  
V
IN  
2I  
E
V-  
FIGURE 1. DIFFERENTIAL AMPLIFIER  
V+  
The small signal differential voltage gain of this circuit is  
given by:  
I
+ I  
I - I  
E
E
V  
OUT  
V
R
L
r
E
OUT  
A
= --------------- = ------  
V
V
IN  
V
IN  
I =  
R
V
E
IN  
1
kT  
qI  
E
Substituting r = ------- = --------  
E
g
M
I
I
E
E
R
qI  
R
E L  
kT  
L
------  
------------------  
×
IN  
V
= V  
= V  
OUT  
IN  
r
E
V-  
The output voltage is thus proportional to the product of the  
FIGURE 3. VOLTAGE TO CURRENT CONVERTER  
input voltage V and the emitter current I . In the simple  
transconductance multiplier of Figure 2, a current source  
lN  
E
The second problem is called feedthrough; i.e., the product  
of zero and some finite Input signal does not produce zero  
output voltage. The circuit whose operation is illustrated by  
Figures 4A, 4B, and 4C overcomes this problem and forms  
the heart of many multiplier circuits in use today.  
comprising Q , D , and R is used. If V is large compared  
3
1
Y
Y
with the drop across D , then  
1
V
Y
R
Y
-------  
I
= 2I and  
D
E
This circuit is basically two matched differential pairs with  
cross coupled collectors. Consider the case shown in Figure  
4A of exactly equal current sources basing the two pairs.  
qR  
L
kTR  
Y
---------------  
(V × V )  
X Y  
V
=
OUT  
With a small positive signal at V , the collector current of Q  
lN  
1
and Q will increase but the collector currents of Q and Q  
V+  
4
2
3
will decrease by the same amount. Since the collectors are  
cross coupled the current through the load resistors remains  
unchanged and independent of the V input voltage.  
lN  
R
R
L
L
qR  
L
V
V
= K (V x V ) =  
(V x V )  
X Y  
OUT  
OUT  
X
Y
kTR  
Y
In Figure 4B, notice that with V = 0 any variation in the ratio  
IN  
V
IN  
of biasing current sources will produce a common mode  
voltage across the load resistors. The differential output  
voltage will remain zero. In Figure 4C we apply a differential  
2I  
R
E
Y
V
Q
I
Y
3
D
+
-
input voltage with unbalanced current sources. If I is twice  
E1  
V
D
D
1
I
the gain of differential pair Q and Q is twice the gain of  
1 2  
E2  
pair Q and Q . Therefore, the change in cross coupled  
V-  
3
4
collector currents will be unequal and a differential output  
voltage will result. By replacing the separate biasing current  
sources with the voltage to current converter of Figure 3 we  
have a balanced multiplier circuit capable of four quadrant  
operation (Figure 5).  
FIGURE 2. TRANSCONDUCTANCE MULTIPLIER  
4
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