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Line Impedance Resonance Analysis

03/01/2016 10:49 PM

Can someone please explain how LIRA (Line Impedance Resonance Analysis) test determine the location of fault/ distance from the input point from the fault location. I can understand how it detects the fault, but whats the basic principle it use to determine the distance of fault location from the point of testing. Thanks in Advance.

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#1

Re: Line Impedance Resonance Analysis

03/01/2016 10:54 PM
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Power-User

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#2

Re: Line Impedance Resonance Analysis

03/03/2016 12:57 AM

Many years ago, (seems like 100) I worked for the then P.M.G. which was the government, and only telephone company. In the long line department we used a "lookee" which was the pet name for a pulse echo tester.

All the trunk lines had been tested at installation, and the test result was drawn direct to a celophane card from the screen display. When a fault occurred it was a simple case of looking at the line and comparing it to the pre drawn card.

Knowing the distance was a case of measuring the "bump or dip" in the trace and working it against the known timebase.

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#4
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Re: Line Impedance Resonance Analysis

03/03/2016 6:03 AM

That sounds more like a TDR (Time Domain Reflectometer) instrument.

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#3

Re: Line Impedance Resonance Analysis

03/03/2016 6:00 AM
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#5

Re: Line Impedance Resonance Analysis

03/03/2016 7:39 AM

A variable frequency signal generator injects a signal into the cable. The fault has a different characteristic impedance than the cable so some of the energy is reflected back to the source. Standing waves are set up in the section of cable between the source and the fault.

As the frequency is increased, the impedance as seen from the source cycles. It's a technique we used to call the peak and valley method. The frequency peaks (or frequency valleys) are measured, and knowing the propagation velocity in the cable, v, you can calculate the distance to the fault.

The difference between successive frequency peaks, f(n) and f(n+1), is the fundamental frequency f(1). The wavelength corresponding to the fundamental frequency is twice the distance to the fault.

df=f(n+1) - f(n)

D = v/(2 x df)

https://www.researchgate.net/publication/283300422_Advancements_in_Wire_Condition_Monitoring_Using_Line_Impedance_Resonance_Analysis_LIRA

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