High-Voltage Testing of Apparatus
We can now make high voltages (Part 4) and measure them faithfully (Part 5). This chapter puts both to work for the purpose they were built for: deciding whether a transformer, bushing, cable or insulator is fit to be energised. Testing is the moment of truth where a design meets a deliberate overvoltage — and the whole craft lies in choosing a stress severe enough to expose a weakness, yet controlled enough not to destroy good insulation.
- Why apparatus is tested at all — to prove the insulation margin a design claims, and to catch manufacturing defects.
- The classes of test by purpose: type, routine, sample and commissioning.
- The difference between a non-destructive withstand test and a destructive disruptive-discharge test, and self-restoring vs non-self-restoring insulation.
- The four standard stresses — power-frequency (wet/dry), DC, lightning impulse (full and chopped) and switching impulse.
- Wet and artificial-pollution tests for outdoor insulation, and the atmospheric correction that ties test voltages to air conditions.
- The statistics of flashover — the 50% flashover voltage \(U_{50}\), the up-and-down method, and the statistical withstand \(U_{10}\).
Why Test? Proving the Margin
Every chapter so far has circled one question: will this insulation hold, or will it break down? A designer answers it on paper with a margin — the apparatus is built to withstand stresses well beyond its normal working voltage, because in service it will meet lightning surges, switching transients and temporary overvoltages far larger than its rated value. But a margin claimed on paper is worthless until it is demonstrated. High-voltage testing is the demonstration: a controlled overvoltage is applied to the finished apparatus, and its survival proves the margin is real.
This is where Parts 4 and 5 come together. The test voltage is produced by the generators of Part 4 — a transformer cascade or resonant set for AC, a rectifier for DC, a Marx generator for impulses — and its magnitude and shape are read by the dividers, sphere gaps and recorders of Part 5. Testing is the application those two parts were building toward, and it looks ahead to Part 7, where the chosen test levels are justified by insulation coordination — the deliberate matching of equipment strength to the overvoltages the network can deliver.
Type, Routine and Field Tests
Not every test serves the same end, and the standards sort them by purpose. A type test (or design test) is performed once, on a representative sample, to prove that the design meets its specification; it is elaborate, expensive, sometimes destructive, and need not be repeated on every unit. A routine test is performed on every manufactured unit to catch defects in materials and workmanship; it must be non-destructive and quick, so a sound unit passes unharmed. Between them sits the sample (acceptance) test, run on a few units drawn from a batch, and after installation comes the commissioning or field test, a gentler check that the apparatus survived transport and erection and is safe to energise.
Withstand versus Disruptive Discharge
Cutting across those classes is a deeper distinction in what the test asks of the insulation. A withstand test applies a specified voltage for a specified time and asks only one thing: did it survive? Pass means no breakdown; the apparatus is undamaged and goes into service. A disruptive-discharge (flashover) test instead raises the voltage until the insulation actually breaks down, measuring its real strength — which necessarily damages, or at least disturbs, the object. The choice between them depends on whether the insulation can recover.
That recovery is the dividing line. Self-restoring insulation — the air around a gap, the clean surface of an outdoor insulator — regains its full strength after a flashover, so it can be tested to breakdown again and again, and its strength is described statistically. Non-self-restoring insulation — the oil-paper inside a transformer, the dielectric of a cable — is permanently destroyed by a single breakdown, so it may only ever be given a withstand test, never deliberately broken down. This single property decides which test a given piece of apparatus can be subjected to, and it is why internal insulation is always proven by survival, never by destruction.
Power-Frequency Withstand Tests
The most universal stress is the power-frequency (AC) withstand test: the apparatus is subjected to a specified voltage, well above its rated value, at 50 or 60 Hz for a stated time — classically one minute. It exercises the bulk insulation at the frequency it lives with in service, and is a routine test on almost everything. The voltage comes from a testing transformer or, for large capacitive loads such as cables, a resonant set (Chapter 12), and its peak is read with a peak voltmeter or sphere gap (Chapter 16).
For outdoor apparatus the test is done in two conditions. The dry test checks the insulation in clean, still air; the wet test sprays the insulator with water of specified conductivity and rate, simulating rain, because a wet surface flashes over at a markedly lower voltage than a dry one. An outdoor insulator must pass both. Together with the standardised stresses, the panel of four test waves below is the toolkit of high-voltage testing — and three of the four are simply the waveforms generated back in Part 4.
DC Withstand Tests
Some apparatus is stressed with direct voltage. Cables, capacitors and HVDC equipment are naturally tested with DC, both because that is how they are stressed in service and because a DC source can be made compact for the large capacitances involved — an AC test of a long cable would demand an enormous charging current, whereas DC charges it once and holds. The DC withstand test applies a specified level, typically for several minutes, and is often combined with a leakage-current measurement: a steadily rising leakage as the voltage is held is an early sign of a deteriorating dielectric, making the DC test a diagnostic as well as a pass/fail gate.
The caution is that DC does not stress insulation the same way AC does. The field distribution under DC is governed by conductivity rather than permittivity, so the stress falls differently across a composite dielectric, and a DC test is not a substitute for an AC one — it is a different question asked of the same object. This is why the standards prescribe DC tests specifically where the service stress is DC, and prescribe AC tests elsewhere.
Impulse Tests: Full and Chopped Wave
The most demanding stress is the lightning impulse, the standard 1.2/50 µs wave of Chapter 13, applied by a Marx generator and recorded by the impulse divider and digitiser of Chapter 17. The level an apparatus must withstand is its Basic Insulation Level (BIL) — the cornerstone figure of insulation coordination. The impulse test comes in two important forms. The full-wave test applies the complete 1.2/50 µs wave. The chopped-wave test truncates the tail with a sphere or rod gap that flashes over a microsecond or two after the crest — a trigatron-fired gap, exactly the triggering of Chapter 14 — reproducing the steep collapse a nearby flashover would inflict and testing the insulation against that sudden cut.
Because impulse breakdown of self-restoring insulation is statistical, the test uses a counting criterion rather than a single shot. A common form applies a fixed number of impulses at the rated level — for example fifteen impulses of each polarity — and the apparatus passes if no more than a set number (often two) cause a disruptive discharge across self-restoring parts, with no breakdown permitted in non-self-restoring internal insulation. The repeated application is the only honest way to characterise a strength that scatters from shot to shot.
Switching Impulse Tests
At extra-high and ultra-high voltages a different transient becomes the design-limiting stress: the switching impulse, the long 250/2500 µs wave produced when circuit breakers operate. For systems below about 300 kV the lightning impulse governs, but above it the slow switching surge takes over, because long air gaps are weaker against the slow front of a switching impulse than against the fast lightning wave — a counter-intuitive fact that makes switching-impulse testing essential for EHV/UHV apparatus. The wave is generated by the same Marx generator with its shaping resistors retuned for the much longer times, and the test, like the lightning-impulse test, is evaluated statistically through the 50% flashover voltage.
Long air gaps withstand a fast lightning front better than a slow switching front, so the dominant test stress crosses over as the system voltage rises — the reason EHV and UHV insulation is qualified chiefly on the switching impulse.
Wet, Pollution Tests and the Statistics of Flashover
Outdoor insulation faces an enemy beyond voltage: a contaminated, wetted surface. Salt spray near coasts, industrial dust and desert sand settle on insulators and, when dampened by dew or drizzle, form a conducting film that can flash the insulator over at a fraction of its clean strength. The artificial-pollution test reproduces this in the laboratory — typically a salt-fog or a solid-layer method that coats the insulator with a defined contamination and then energises it — and is the test that decides how long an insulator string must be for a given polluted environment.
Because flashover of self-restoring insulation scatters, its strength is not a single number but a probability distribution. The central figure is the 50% flashover voltage \(U_{50}\), the level at which half the applications cause flashover, usually taken as normally distributed with a standard deviation \(\sigma\). From these, the statistical withstand voltage — the level with only a small (conventionally 10%) chance of flashover — is
To find \(U_{50}\) in the laboratory without endless trials, the up-and-down method is used: an impulse is applied, and the next is set one step lower if it flashed over or one step higher if it withstood, so the test voltage hunts around the 50% level. Averaging the applied levels over many shots gives \(U_{50}\) efficiently. Two further points complete the picture. First, the external-insulation test voltages must be corrected for air conditions exactly as the sphere gap was in Chapter 16 — an atmospheric correction factor \(K_t\) (air density times a humidity term) scales the standard level to the test-room conditions. Second, all of this statistics applies only to self-restoring insulation; the oil-paper inside a transformer gets a withstand test and nothing more.
Worked Examples
Problem. An air gap has a 50% flashover voltage \(U_{50} = 1000~\mathrm{kV}\) with a standard deviation of 3%. Find the statistical (10%) withstand voltage.
Solution. First \(\sigma\), then \(U_{10} = U_{50} - 1.3\sigma\):
The gap that flashes over half the time at \(1000~\mathrm{kV}\) still has a 10% flashover risk at 961 kV — the margin the scatter forces on the designer.
Problem. In an up-and-down test the impulse levels applied (in kV) and outcomes were: 600 (withstand), 620 (flashover), 600 (withstand), 620 (flashover), 600 (withstand), 620 (flashover). Estimate \(U_{50}\).
Solution. \(U_{50}\) is the mean of the applied levels:
The voltage hunts evenly between 600 and 620, so the 50% flashover level sits midway at 610 kV.
Problem. A standard requires a \(325~\mathrm{kV}\) (peak) power-frequency withstand on an external insulator. The test room has a relative air density \(\delta = 0.95\) (take the correction factor \(K_t \approx \delta\)). What voltage must actually be applied?
Solution. Scale the standard level by \(K_t\):
Thinner air is weaker, so the equivalent test in this room is reached at about 309 kV — the same density correction the sphere gap demanded, now applied to a withstand level.
Problem. An insulator is given the "15 impulses, at most 2 disruptive discharges" lightning-impulse withstand test. In one run it flashes over on 3 of the 15 applications, all across the external air. Does it pass?
Solution. Compare the count of disruptive discharges with the allowed limit:
Even though the flashovers were across self-restoring air, three exceeds the permitted two, so the insulator fails. Had it been two or fewer (and none internal), it would pass.
Problem. A designer must qualify the external insulation of a \(765~\mathrm{kV}\) substation. Which impulse stress is likely to govern, and why?
Solution. Apply the crossover rule around \(300~\mathrm{kV}\):
At \(765~\mathrm{kV}\) the long air gaps are weakest against the slow switching impulse, so that is the design-limiting stress — the lightning impulse, though still tested, is no longer the critical one.
Chapter Summary
To prove the insulation margin a design claims and to catch defects — applying Parts 4 (generation) and 5 (measurement) to real apparatus.
Type (proves design, may destroy), routine (every unit, non-destructive), sample (a batch), and field/commissioning (on site).
Withstand asks "survived?"; disruptive asks "how strong?". Self-restoring insulation can be tested to breakdown; non-self-restoring cannot.
Power-frequency (wet/dry, 1-min), DC (cables, capacitors), lightning impulse (full & chopped, BIL) and switching impulse (EHV/UHV).
Outdoor insulation faces rain and contamination; wet and salt-fog/solid-layer tests, with atmospheric correction \(K_t\), set string length.
Self-restoring strength is a distribution: \(U_{50}\) via the up-and-down method, statistical withstand \(U_{10}=U_{50}-1.3\sigma\).
Problems
For each item, first identify what it tests — the purpose of a test class, the withstand/disruptive distinction, one of the four stresses, or the flashover statistics — then apply it. Difficulty rises down the list.
- Explain the difference in purpose between a type test and a routine test, and why a routine test must be non-destructive.
- Define a withstand test and a disruptive-discharge test, and state which is appropriate for the oil-paper insulation inside a transformer, with reasons.
- Explain self-restoring versus non-self-restoring insulation, giving one example of each, and say which can be characterised statistically.
- Why is an outdoor insulator subjected to both a dry and a wet power-frequency test?
- Give two reasons cables and capacitors are commonly tested with DC rather than AC, and one reason a DC test is not a substitute for an AC test.
- Describe the chopped-wave impulse test and the service condition it reproduces, naming the component that performs the chopping.
- An air gap has \(U_{50} = 1200~\mathrm{kV}\) and \(\sigma = 4\%\). Find the statistical withstand voltage \(U_{10}\).
- An up-and-down test gives the applied levels (kV): 580, 600, 580, 600, 580, 600, 580, 600 with alternating outcomes. Estimate \(U_{50}\).
- A standard \(450~\mathrm{kV}\) withstand level is to be verified where \(\delta = 0.92\) (take \(K_t\approx\delta\)). Find the voltage actually applied, and say whether it is higher or lower than the standard level and why.
- Explain why the switching impulse, not the lightning impulse, governs the external insulation design of a 765 kV substation, referring to how long air gaps respond to slow versus fast fronts.