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AN4076 데이터시트(PDF) 5 Page - STMicroelectronics

부품명 AN4076
상세설명  Two or three shunt resistor based current sensing circuit design
PDF  14 Pages
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제조업체  STMICROELECTRONICS [STMicroelectronics]
홈페이지  http://www.st.com
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AN4076
Current sensing circuit design guidelines
Doc ID 022923 Rev 1
5/14
Figure 3.
Motor current feedback conditioning circuit
1.1
Shunt resistors dimensioning
The starting point for the design of the current sensing network is the dimensioning of the
shunt resistor (Rshunt). The bigger the resistor value, the higher the voltage drop for a given
current, and therefore the available useful signal. On the other hand, power dissipation on
the shunt resistor increases together with its resistance value, so the value of resistance
mainly depends on what is the maximum power dissipation (PMAX) acceptable for the
component.
It is therefore important to know how to calculate the power dissipation on the shunt resistor
as a function of the expected maximum motor current (that is the motor rated phase
current).
In fact, it must be noted that the motor phase current really flows through the shunt resistor
only if the low-side transistor of the same leg is turned on. Fortunately, if we consider a full
motor phase current electrical period, the average duty cycle applied to the low-side switch
is always 50% in ideal conditions (constant bus voltage, constant torque and speed,
sinusoidal motor B-emf, …), independently from the modulation index which is used for the
space vector modulation (SV-PWM) and which fixes the portion of bus voltage really applied
to the motor phases.
Additionally, as shown in Figure 4, the SV-PWM duty cycle applied at angle
θ+Π is
complementary to the duty cycle applied at
θ. For this reason the integral
may be graphically computed (see red lines of Figure 4) as
(iS(t) being the
motor phase current and iR(t) the resistor current).
AM12078v1
Rshunt
+
-
U1A
3
1
2
R1
C1
R2
R3
V_m
R4
R5.
Filter
Offset
C2
Amplification
To MCU ADC pin
Low side switch
High side switch
To motor phase
Vbus
i
2
R
0
T
∫
t
()dt
i
2
S
0
T
∫
t
()dt
1
2
---



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