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Reading your first S11 measurement

Return loss, VSWR, and reflection coefficient are three ways of writing down the same number. Here is how they relate, and what actually counts as a good result.

Connect a device to a vector network analyzer, select S11, and you can see how much of the incident signal is reflected back toward the source.

That makes S11 a useful starting point for checking antennas, matching networks, filters and RF interconnects. But reading the trace correctly means understanding its scale, the measurement reference plane, and what a good match actually proves.

What does S11 measure?

S11 is the complex reflection coefficient at port 1, with the other ports terminated in their reference impedances. For a one-port device, such as an antenna, it describes the reflected wave relative to the incident wave.

For a load connected to a transmission line with a real reference impedance:

Γ=ZL−ZrefZL+Zref\Gamma = \frac{Z_L-Z_{\mathrm{ref}}}{Z_L+Z_{\mathrm{ref}}}

Here, ZLZ_L is the load impedance and ZrefZ_{\mathrm{ref}} is the reference impedance, commonly 50 Ω.

When the load matches the reference impedance, the reflection coefficient is zero. An ideal open or short reflects all the incident power, although their reflection phases differ.

S11 contains both magnitude and phase. Return loss and VSWR describe its magnitude; they do not preserve the phase information.

S11, return loss and VSWR

For a passive load with a real reference impedance, the reflection magnitude ranges from zero to one. It can be expressed in several related ways:

S11,dB=20log⁡10∣Γ∣S_{11,\mathrm{dB}} = 20\log_{10}|\Gamma|
Return loss=−20log⁡10∣Γ∣\mathrm{Return\ loss} = -20\log_{10}|\Gamma|
VSWR=1+∣Γ∣1−∣Γ∣\mathrm{VSWR} = \frac{1+|\Gamma|}{1-|\Gamma|}

The sign convention is worth remembering:

S11 of −20 dB means a return loss of +20 dB.

On an S11 log-magnitude plot, a more negative value indicates less reflection. For return loss, a larger positive value indicates less reflection.

VSWR approaches 1:1 as the match improves.

How much power is reflected?

The reflected power fraction is the square of the reflection magnitude:

PreflectedPincident=∣Γ∣2\frac{P_{\mathrm{reflected}}}{P_{\mathrm{incident}}} = |\Gamma|^2

A reflection magnitude of 0.1 therefore means 1% reflected power, not 10%.

S11 magnitude in dBReturn lossVSWRReflected power
−6 dB6 dB3.01:125.1%
−10 dB10 dB1.92:110.0%
−15 dB15 dB1.43:13.16%
−20 dB20 dB1.22:11.00%
−30 dB30 dB1.07:10.10%

Decibels make these differences easier to compare. Every additional 10 dB of return loss reduces the reflected power by a factor of ten.

What counts as a good S11 result?

The requirement depends on the device and the system.

For many antenna designs, S11 at or below −10 dB across the operating band is a common starting target. Some applications accept less, while others need a tighter match.

Filters, connectors and cable assemblies should be judged against their specified return loss across the relevant band. A filter’s passband and stopband can have very different reflection behavior.

There is no universal threshold that makes every RF device “good.”

For perspective, the mismatch loss associated with a passive load is:

Mismatch loss=−10log⁡10(1−∣Γ∣2)\mathrm{Mismatch\ loss} = -10\log_{10}(1-|\Gamma|^2)

At −10 dB S11, the mismatch loss is approximately 0.46 dB. At −20 dB, it is about 0.044 dB.

Improving the match can help, but its value depends on the system’s loss budget, ripple, power handling and sensitivity to reflections.

A deep dip does not prove a good antenna

An antenna can have excellent S11 and still radiate poorly.

S11 tells you how much power is reflected at its input. The power accepted by the antenna can be radiated or dissipated as heat. Measuring radiation efficiency, gain and radiation pattern requires additional testing.

A matched 50 Ω termination makes the distinction clear: it can have excellent return loss while being designed to absorb power.

For antennas, also check the entire operating band. A deep, narrow dip at the center frequency may be less useful than a moderate match maintained across all required channels.

Calibrate before interpreting the trace

An uncorrected measurement includes errors from the analyzer and the measurement path.

For a one-port S11 measurement, perform a short-open-load calibration, often called SOL or OSL, at the point where the device will connect. Use the correct calibration-kit definitions for your standards.

A full two-port SOLT calibration adds a through connection for measurements involving both ports.

Calibration establishes the reference plane and corrects systematic errors within its accuracy limits. Any adapter, connector or PCB launch added beyond that plane remains part of the measurement unless separately accounted for.

A practical measurement sequence is:

  1. Set the frequency range and a suitable test power.
  2. Calibrate at the intended device connection.
  3. Check the setup with a known verification device if available.
  4. Connect the device and inspect S11 across the complete operating band.
  5. Save the trace with the calibration conditions and device identification.

Keep cables stable after calibration. Cable movement, connector repeatability and temperature changes can reduce measurement accuracy.

Also remember that an uncorrected lossy cable can make a mismatch appear better: the reflected wave is attenuated on its return journey.

Read the whole result

Start with S11 magnitude to assess matching, then use phase or a Smith chart to understand the impedance behavior.

For a two-port device, examine S21 as well. A good input match does not establish low insertion loss, useful filter response or correct transmission phase.

At RFhex, we want more engineers to have access to practical RF measurements and the knowledge to interpret them.

A good S11 trace answers a specific question: how well is this device matched, at this reference plane, across this frequency range?

References

  1. Rohde & Schwarz, Vector Network Analyzer Fundamentals.
  2. Rohde & Schwarz, Vector Network Analyzer Antenna Measurement.
  3. Keysight Technologies, 1-Port Calibration: Reflection Test.
  4. Keysight Technologies, Applying Error Correction to Vector Network Analyzer Measurements.
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