Ringing from a 15cm oscilloscope ground lead

A long clip-style ground lead forms a series resonant circuit with the probe tip's input capacitance, and a 15cm lead resonates at 100-150MHz. Measure a fast edge and the screen shows ringing that the board does not have.

Last updated: 2026-10-09 OscilloscopeProbeGround leadResonanceEMI

The ground lead and probe tip form a series resonant circuit

A clip-style ground lead is, electrically, just an inductor. A straight wire has roughly 1nH per mm in practical estimates (thickness and nearby metal change it a little, but not the order of magnitude). A 15cm lead is about 150nH of wire alone, and 100-200nH once the clip routing and loop shape are included.

The probe tip also has input capacitance. A 10:1 passive probe has a compensation network at the tip that reduces the scope input (1MΩ, a dozen or so pF) to 10MΩ and a few pF, and the capacitance you see is roughly 8-16pF on datasheets. We use 10pF as a typical value.

The lead's L and the tip's C are in series in a single loop that runs from the test point through the ground lead back to the probe input. Every edge excites this LC, and it rings at its resonant frequency. With f = 1 / (2π√(LC)), L = 150nH and C = 10pF give f ≈ 130MHz. Across 100-200nH it is 113-159MHz.

Equivalent circuit of the series LC formed by the ground lead and probe tipThe tip is a short, near-zero connection to the test point. The path from the board GND through the probe's ground lead (15cm, L ≈ 150nH) back to the probe input acts as the inductor and resonates with the tip input capacitance (C ≈ 10pF), ringing at f ≈ 130MHz. The scope shows the voltage across this C. Lead L and tip C form a series resonant circuit Current loop Test point (signal) Board GND Edge (dV/dt) Probe tip (lead ≈ 0) Ground lead 15cm L ≈ 150nH (1nH/mm) Tip input capacitance C ≈ 10pF (10:1 passive) Scope input You see the voltage across C f = 1 / (2π√(LC)) 150nH × 10pF → f ≈ 130MHz Z0 = √(L/C) ≈ 122Ω You see the response of the L-C circuit, not the test-point voltage itself. Only a smaller loop (lower L) or a resistor in the loop (lower Q) removes this resonance.
Figure 1: the tip is a short, near-zero connection to the test point. The path from the board GND through the ground lead (15cm, L ≈ 150nH) back to the probe input acts as the inductor and resonates with the tip capacitance (C ≈ 10pF), ringing at f ≈ 130MHz. The scope displays the voltage across this C.

Q and damping: why it rings for many cycles

The characteristic impedance of this series circuit is Z0 = √(L/C), which is 122Ω for L = 150nH and C = 10pF. Q = Z0 / R, where R is the source impedance at the test point plus the lead's own resistance (usually under 1Ω for thin copper wire).

Near a decoupling capacitor or on a power plane the source impedance falls below 1Ω. With R = 1Ω, Q = 122/1 ≈ 122, so Q exceeds 100 and the excited energy hardly decays. The 130MHz ringing lasts tens of cycles, a few hundred ns.

A larger R lowers Q. Critical damping (the point beyond which it no longer oscillates) is R = 2Z0 ≈ 245Ω. A series resistor of 100-200Ω at the probe tip (a damping resistor) brings Q down to about 1 and the ringing settles in 1-2 cycles. The resistor also divides the signal, so the amplitude must be rescaled.

A 1ns edge rings on the screen even when the board does not

The number 130MHz suggests that MHz-range signals are safe, but what triggers the ringing is the speed of the edge, not the repetition rate. A digital signal with a 1ns rise time has frequency content up to several hundred MHz and excites the 130MHz resonance.

The board sees a plain rising edge, yet the screen shows several cycles of overshoot and ringing. Concluding that "the board is ringing" is the classic misdiagnosis. What rings is the measurement system formed by the ground lead and probe tip.

There are two ways to tell. (1) Shorten the lead. Since f ∝ 1/√L, halving the lead roughly halves L and raises f by about 1.4 times. If the ringing frequency changes, the lead is the cause. If it does not, suspect the board side, such as poor supply regulation or reflections from a real transmission line (see also when a trace becomes a transmission line). (2) Touch the tip and ground to the same point (the short test in the next section).

How the same 1ns edge looks with different ground lead lengthsWith a 15cm clip-style ground lead, ringing at about 130MHz is displayed for many cycles. With a 3mm ground spring the resonance rises to about 900MHz and settles in about 1ns. In both cases the actual 1ns edge on the board, shown dotted, is nearly the same. An animation of two states. 1. 15cm clip-style ground leadResonance f ≈ 130MHz. Rings for many cycles on a 1ns edge 2. 3mm ground springResonance f ≈ 900MHz. The same 1ns edge is seen almost as is 0ns10ns20ns30ns40nsRinging f ≈ 130MHz (15cm lead) 0ns1ns2ns3ns4nsRinging f ≈ 900MHz (time axis 1/10 of A) Dotted = actual edge The board is not ringing. The ground lead and probe tip form the series resonant circuit.Time axis 0-40ns. The 130MHz period is about 7.7ns and lasts for many cycles. A shorter lead raises the resonance and shortens the time constant, so it settles sooner.Time axis 0-4ns (1/10 of A). The ringing settles in about 1ns and the edge passes almost intact.
Figure 2: the same 1ns edge measured with a 15cm clip-style ground lead rings for many cycles at about 130MHz. With a 3mm ground spring the resonance rises to about 900MHz and settles in about 1ns. The dotted line is the actual edge on the board (schematic).

The short test: see the measurement system's own noise with no source

Take the probe off the test point and touch the tip directly to the ground clip (or ground spring). There is no signal and no return current, so ideally the screen shows a straight line at zero volts.

If the trace wobbles, the loop formed by the probe and ground lead is picking up ambient fields. With a 15cm clip lead, the dangling lead loop becomes a small antenna and picks up noise from a fluorescent-lamp switching supply, nearby digital circuits and the power line. Switch to a ground spring and ground the tip right beside it, and the loop nearly disappears, so the trace usually gets close to flat.

Short test: tip and ground at the same point to see self-noiseA diagnostic with the probe tip touched directly to ground and no source, to see the noise the loop picks up. With a 15cm clip lead the dangling loop picks up noise and the trace wobbles. With a ground spring right beside the tip the loop is tiny and the trace is nearly flat. 1. 15cm lead, tip touched to the clip The lead dangles. The whole lead forms the loop 2. Ground spring, touched right beside the tip Tip and ground are almost the same point. Tiny loop Probe 15cm clip lead Large loop Probe 3mm spring Tiny loop area Large noise Nearly flat
Figure 3: the tip is touched straight to ground to see the noise the loop picks up with no source. A 15cm clip lead has a dangling loop that picks up noise and the trace wobbles; a ground spring right beside the tip leaves the trace nearly flat.

A ground spring raises the resonant frequency

The fix is to lower L and push the resonance above the band you are measuring. A "ground spring" slipped over the probe tip (an accessory that ties the coax shield to a ground pad or via a few mm from the tip) shrinks the loop from 15cm to a few mm and brings L down to 1 to a few nH.

L = 3nH and C = 10pF give f ≈ 919MHz; L = 5nH gives f ≈ 712MHz. That is 5-7 times the 130MHz of the clip lead and is outside the band of most digital signals and switching noise.

Keep the probe's catalog bandwidth (typically several hundred MHz for a 10:1 passive probe) separate from the effective bandwidth of the setup. With a 15cm ground lead, the effective bandwidth tops out at that resonant frequency. The catalog figure assumes proper grounding, usually a spring or an equally short connection.

Active probes (FET input) have a tip capacitance below 1pF and many models make a short ground reference near the tip, so for the same reason their resonance is already in the GHz range.

Lead length, resonant frequency and measurable rise time

C ≈ 10pF (10:1 passive), L estimated at 1nH/mm. "Measurable rise time" is a rule of thumb: an edge slower than three times the ringing period can be separated from the ringing on screen (f = 1/(2π√(LC)), tr ≈ 3/f)
Grounding methodL (estimate)Resonance fMeasurable rise time
15cm clip lead≈150nH≈130MHzEdges slower than 23ns
8cm mini hook≈80nH≈180MHzEdges slower than 17ns
Lead shortened to 3cm≈30nH≈290MHzEdges slower than 10ns
5mm ground spring≈5nH≈710MHzEdges slower than 4.2ns
3mm ground spring≈3nH≈920MHzEdges slower than 3.3ns

To see a 1ns edge at face value, even a 3cm lead is not enough, as the table shows. A 3mm spring still gives 3.3ns, so seeing a 1ns edge accurately takes an even shorter connection or an active probe. A signal slower than the table's 23ns (most analog circuits and slow logic) is rarely a problem even with a 15cm clip lead.

"Measurable rise time" is a rule of thumb, not an RLC simulation result. On the bench, the ringing amplitude and how fast it settles depend on the source impedance (R), so confirm with the short test and by comparing different lead lengths.

Switching-supply ripple: the loop picks up a magnetic field

So far this was the series resonance formed by the test-point voltage and the probe's input capacitance. Measuring the output ripple of a switching supply brings in another mechanism: the ground lead's loop acts as an antenna and picks up the magnetic field of the inductor and SW node.

Around the SW node and inductor of a synchronous buck, current changes sharply each time the switches toggle (as in the loss breakdown of a synchronous buck, the switching loss comes from the speed of this transition). If a long ground lead's large loop sits in the field of this large dI/dt, a voltage is induced through mutual inductance and shows up on the screen as a sharp spike at every switching event.

It is the same wiring inductance as in via inductance, but a different phenomenon. The earlier resonance is the probe's own response to the test-point voltage; this spike is coupled noise from the loop picking up the surrounding field. It appears even with no source at the test point, as long as the loop is in the field.

A typical mistake is to place the probe with a long lead right over the inductor or near the SW trace and conclude "the ripple is large." The fix is to shrink the loop with a ground spring and also to place it right next to the point you want to measure (the output capacitor's terminal), away from the inductor and SW node.

Switching-supply ripple: the ground-lead loop picks up the SW-node magnetic fieldWhen measuring the output ripple of a synchronous buck, if the probe ground lead's loop overlaps the large dI/dt field near the inductor and SW node, an induced voltage appears as a sharp spike at each switching event. A small loop right next to the output capacitor reduces the pickup and gets close to the true ripple. An animation of two states. 1. Ground-lead loop passes near the SW node / inductorCommon mistake: the loop picks up the large dI/dt field and spikes appear 2. Loop closed small, right next to the output capacitorA small loop away from the strong field looks close to the true ripple 12V Switch node SW Low side (sync.) L Large dI/dt (field) Cout Load Large loop overlaps the field Small loop, away from the field 0T 1T 2T 3T Output ripple display Field pickup spikes (not measured) Close to true ripple (triangle only) When the loop overlaps the inductor / SW-node field, a voltage is induced at every switching event.Sharp spikes ride on the ripple. They are not the output voltage but the field voltage the loop picked up. Closing the ground lead right beside the output capacitor in a small loop cuts the pickup sharply.Only the triangular ripple remains. The spike did not get "fixed"; it can now be measured correctly.
Figure 4: when the loop overlaps the large dI/dt field near the inductor and SW node, an induced voltage appears as a sharp spike at every switching event. A small loop right next to the output capacitor reduces the pickup and gets close to the true ripple.

What the 20MHz bandwidth limit does

The "BW LIMIT" or "20MHz" button on many scopes inserts a low-pass filter ahead of the input and cuts high-frequency content. The 130MHz and 900MHz ringing, and the sharp spikes picked up from the magnetic field, carry their energy far above 20MHz, so the bandwidth limit makes them disappear from the screen.

If the ripple suddenly looks clean after enabling the limit, the measurement did not get better; everything above 20MHz was thrown away. If harmonics of the switching frequency really extend above 20MHz (which can matter for EMI), they vanish in the same way.

The limit is useful for separating noise from ringing (if it disappears, high-frequency content is the main cause). The final ripple compliance check, however, should be measured without the limit and with proper grounding. Reporting a number taken with the limit on gives a value smaller than the real one.

Common traps on the bench

  • The ringing survives a board redesign. Before revisiting damping resistors, swap to a ground spring and measure the same point. If the frequency does not change, the cause is on the board; if it rises and the ringing disappears, the cause was the probe.
  • Looking at a single edge of a differential or high-speed serial signal. With edges faster than 1ns, even a few-mm ground spring may not be enough. Consider switching to an active probe.
  • The trace still wobbles in the short test with a ground spring. Suspect the probe's own noise floor or strong nearby fields (a switching supply, a motor, a radio). You may have to shield the measurement point or move away from the source.
  • The diagnosis comes down to three checks: change only the lead length and see whether the frequency moves, touch the tip to ground and look at the self-noise, and see whether the bandwidth limit removes it.

Frequently asked questions

Can I trust the probe's catalog bandwidth (for example 500MHz)?
As the probe's own response, yes, but the figure assumes proper grounding, usually a short connection such as a spring. With a 15cm clip lead the effective bandwidth tops out at the resonant frequency (about 100-150MHz).
Shortening the lead did not change the ringing frequency. Is the ground lead not the cause?
That is likely. If the resonant frequency does not move when the lead length changes, suspect the board side (poor supply regulation, reflections from a real transmission line, a component's self-resonance). Doing the short test as well makes the diagnosis more certain.
If I use an active probe, can I ignore this problem?
It is much reduced but not zero. The tip capacitance is below 1pF and many models make a short ground reference near the tip, so the resonance rises to several GHz. A long ground-lead accessory lowers it again for the same reason, so follow the manufacturer's recommended grounding.
The bandwidth limit made the spike in my switching-supply ripple disappear. Is it fixed?
Probably not; everything above 20MHz may simply have been discarded. If the spike is the loop picking up the magnetic field, the fix is to shrink the loop and place it right next to the measurement point. Do the final compliance check without the limit and with proper grounding.
Which comes first: a damping resistor at the tip or a shorter ground lead?
Shorten the lead first. A damping resistor lowers Q and limits the ringing amplitude and duration, but it does not change the resonant frequency, so the waveform is still distorted if there is energy in that band. A shorter lead moves the resonance above the band you are measuring.

Standards and references

  • Tektronix, "ABCs of Probes" — The inductance of the ground lead, its resonance with the tip capacitance, and grounding accessories such as ground springs
  • Henry W. Ott, "Electromagnetic Compatibility Engineering", Wiley — Typical per-length wiring inductance and the basics of magnetic coupling into loops
  • Oscilloscope manufacturers' user manuals, "Bandwidth Limit" sections — Where the 20MHz-type filter sits in the front end, and how to use it for noise rejection versus spec measurements

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