motor-driver
motor-driver
motor-driver
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Philips Semiconductors<br />
12 V Voice Coil Motor (VCM) <strong>driver</strong> and<br />
spindle <strong>motor</strong> drive combination chip<br />
Preliminary specification<br />
TDA5147CH<br />
EQUATIONS<br />
Gain from V FLTINP to V FLTOUT :<br />
–<br />
-------------------------------------------- = 2<br />
–<br />
V FLTOUT<br />
V FLTINP<br />
V refout<br />
V refout<br />
Gain from V FLTOUT to V ISENS1 (under closed loop V CMINP =V refout ):<br />
V FLTOUT<br />
– V refout<br />
-------------------------------------------- =<br />
R1<br />
V ISENS1<br />
– V refout<br />
------------------------------------------ or V FLTOUT<br />
– V refout<br />
-------------------------------------------- =<br />
R2<br />
–<br />
V SENS1<br />
Gain of V ISENS1 relative to ∆ V s (voltage across R s ):<br />
HAVE V1 – V refout<br />
---------------------------- =<br />
4R<br />
V ISENH<br />
------------------<br />
R<br />
V1 – V SENS1<br />
-------------------------------- =<br />
4R<br />
V ISENL<br />
-----------------<br />
R<br />
V refout<br />
R1<br />
------<br />
R2<br />
(1)<br />
(2)<br />
(3)<br />
SUB 1 – V refout<br />
------------------------ =<br />
4R<br />
V ISENL<br />
– V ISENH<br />
------------------------------------------- =<br />
R<br />
∆V s<br />
--------- or V SENS1<br />
– V refout<br />
----------------------------------------- = 4<br />
R ∆V s<br />
(4)<br />
Transconductance equation:<br />
G m<br />
=<br />
I coil<br />
--------------------------------------------<br />
V FLTINP<br />
– V refout<br />
∆V s 1<br />
= --------- × ------------------------------------------<br />
–<br />
R s<br />
V FLTINP<br />
V refout<br />
(5)<br />
From equation (1):<br />
G m<br />
=<br />
∆V s<br />
---------<br />
R s<br />
2<br />
--------------------------------------------<br />
–<br />
V FLTOUT<br />
V refout<br />
From equation (2):<br />
G m<br />
=<br />
∆V s<br />
--------- × 2 × R2 ------ ( V<br />
R1 SENS1<br />
– V refout<br />
)<br />
R s<br />
1 1<br />
From equation (3) and (4): G m<br />
= ------ × -- × 2 × R2 ------ =<br />
4 R1<br />
R s<br />
1<br />
--<br />
2<br />
1<br />
× ------<br />
R s<br />
R2<br />
× -------<br />
R1<br />
1997 Jul 09 24