LIPS(linear inductive position sensor)is used for measuring the position over a range from 1 mm to 1.5 m. It typically relies on variations that occur in the self inductance of coils as a rod of magnetic material slides in or out of them. The rod, or target, shown below is connected to a moving object by a plastic or other non-inductive link.
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)
This circuit is a bridge circuit, which has the two sections of the coil in two of the arms and it has 2 capacitors in the other two arms. To keep the bridge resonating the bridge is fed with a 1 MHz signal. The degree of amplitude of the alternating signal at vOUT largely relies on the relative self inductance
of the two sections of the coil. The target is conductive (normally aluminium) but not magnetic, so that the alternating field of the coil tends to induce eddy currents in it. These have the effect on the inductance of the coils, by varying their amounts and values, depending on what fraction of the target is within each of the coils. The output is sampled at the same stage in each cycle to provide with a DC signal. The DC voltage is associated to the position of the target and to the position of the object to which the target is coupled. Primary interface of this sensor is an integrated circuit that is running on a 5-V supply. The output typically ranges from 0 V to 5 V as the target is moved over its full range. As in our prior examples, variations in the measure have been converted to variations in a voltage which can be measured, displayed, or recorded in different manners.
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