YIG Technology

YIG Filter vs Cavity Filter

Compare YIG-tuned and cavity filters for RF preselection. When to choose octave-wide tunability versus fixed-frequency ultra-low insertion loss.

  • YIG filter
  • Cavity filter
  • Preselector

Direct answer

Use a YIG-tuned filter when the passband must move across an octave or more and remain a roughly constant absolute width. Use a cavity filter when the band is fixed, insertion loss and power handling matter more than tunability, and you can accept a bandwidth that is a percentage of centre frequency. A switched cavity bank is the third option when you need both low loss and several discrete bands — it is not a faster YIG filter. Electrical tuning and cavity Q are different purchases; one driver will not turn either part into the other.

Key takeaways

  • YIG buys a moving, near-constant absolute bandwidth; a cavity buys Q at one frequency.
  • A YIG preselector costs real insertion loss where a cavity costs little; the gap widens with stage count.
  • Compare absolute bandwidth at each operating frequency; a fixed cavity’s fractional width is not a tuning law, and YIG bandwidth can vary as it tunes.
  • If the frequency plan is a short list of channels, a switched bank usually beats both extremes.
  • Compare the model’s limiting and damage conditions at its installed input plane; a sphere-transfer example is not a high-power rating.

A filter comparison that starts with Q-factor is already answering the wrong question. The useful split is whether the passband has to move. For continuous narrowband tracking over broad coverage, investigate a YIG-tuned filter. For fixed channels, compare a cavity or a bank against the actual passband, rejection, loss and power requirements. That is the decision this page is for; the rest of the YIG technology section is the mechanism.

Side by side

Three filter routes — choose from the required frequency plan
Criterion YIG-tuned filterFixed cavitySwitched cavity bank
Coverage Continuously moving passband within model rangeOne designed passbandUnion of the installed passbands
Bandwidth check Measure at low and high tuning pointsDocument absolute / fractional width at its centreDocument width and overlap for each path
Loss and rejection Verify structure, frequency, alignment and powerVerify poles, bandwidth and constructionInclude cavity and switch response
Power check Separate linearity, limiting and damage conditionsVerify model power and thermal limitsInclude both filter and switch ratings
Readiness Coil / driver settling to required alignmentCheck any adjustment or switched pathMeasure switch and path readiness
YIG-tuned bandpass — same absolute width, many centres ~2 GHz ~8 GHz ~18 GHz tens of megahertz, not a percentage of centre — width creeps ~20% per octave Cavity bandpass — one centre, width set by geometry fixed centre bandwidth is a percentage of that centre · to move it, change the metal or switch banks
Illustrative bandwidth comparison, not ratings. The 20% annotation follows the cited manufacturer’s bandpass discussion; verify each model’s tuning behavior.
Signal path — bandpass coupling Input In loop sphere 1 sphere 2 Out loop Output loops at 90° no direct RF path — only resonance crosses Magnetic control — one field, every stage Current driver not a voltage input Tuning magnet sets every sphere together Closer loop spacing widens the 3 dB bandwidth and raises insertion loss. Each extra stage steepens the skirt — typically about 6 dB/octave more — and adds loss.
A YIG-tuned filter moves several resonators with one magnetic field. Stage count and coupling set selectivity and loss.
Start with the frequency plan, not the adjective “narrow” Must the passband centre move? with the receiver or converter plan yes, continuously no, fixed or discrete YIG-tuned filter tracking rejection across a band Cavity or fixed filter loss, power and one centre bind Discrete channels: consider switched banks A moving centre, insertion-loss budget and blocker environment are separate constraints.
The first filter question is whether the passband centre has to move. Loss, power and blocker environment decide the rest.

The conclusion

Use a YIG-tuned filter as a tracking preselector — in a spectrum analyser, a wideband EW or monitoring receiver, or any front end whose LO walks a multi-octave band. You are buying a moving, near-constant absolute bandwidth. Budget the model’s insertion loss, documented settling and coil power. A generic loss range is not an acceptance limit.

Use a cavity filter on a fixed channel — a SATCOM transponder, a radar on a known frequency, a base-station duplex path, a high-power transmitter. Compare the documented resonator Q, insertion loss and power conditions for that cavity. A fixed design gives up continuous electrical tracking.

Use a switched cavity bank when the frequency plan is a short list. That is the honest way to combine low loss with more than one band. It is not a YIG filter with extra switches, and it will not cover the spaces between the cavities.

What each one actually is

A YIG filter couples one or more spheres to small loops and moves their common resonance with an electromagnet. Bandwidth is a function of loop spacing and stage count. Frequency is a function of coil current. What YIG is is the material reason that works at all.

A cavity filter uses geometric resonators. Coaxial and waveguide implementations need their own Q, loss, size and power evidence; no universal ranges or frequency cutoff are retained here. A fixed cavity does not track the RF band by coil current.

Why the bandwidth shape matters

Example, assumed inputs: an idealized tracking passband stays 30 MHz wide at 2 GHz and 18 GHz. Its fractional widths are 1.5% and about 0.17%. Separate fixed filters each specified as 2% wide at those centres would be 40 MHz and 360 MHz wide. This arithmetic illustrates different specification choices; it is not a claim that a YIG filter has perfectly constant width or that one cavity tunes across that span.

Micro Lambda’s public bandpass-filter explanation, section 1 describes approximately 20% bandwidth expansion per octave for its discussed structures. Treat that as manufacturer guidance, not a universal tuning law; verify width and rejection across the model’s range.

Image rejection is a filter decision

The reason a receiver has a preselector at all is the image: a second RF, 2 × IF from the wanted signal, that the mixer cannot tell apart. RF, IF and LO is the frequency-plan version. The hardware version is this page.

  • For continuous narrowband tracking over the plan discussed here, investigate a tracking filter. A fixed filter or switched bank can also work if its passbands cover the wanted channels and its rejection meets the moving image requirement; one filter per tune position is not inherently required.
  • For a fixed channel, centre a bandpass cavity on the wanted passband and verify rejection at the image offset. A band-reject or notch design instead centres its rejection on the unwanted frequency.

Insertion loss ahead of the first gain stage adds directly to noise figure. Record the measured filter loss at its intended location and include it in the receiver noise budget. Put the same filter after the LNA and you spend linearity and recovery instead. Neither placement is free; compare actual loss and blocker performance at the proposed location.

What to pick, by job

  • Analyser, EW receiver, monitoring front end. YIG. Coverage binds. Pair it with the YIG oscillator and budget settling once, together.
  • SATCOM channel, radar on a known frequency, transmitter harmonic filter. Cavity. Loss and power bind. Waveguide if the power or the frequency says so.
  • A radio with six known bands. Switched bank. Do not buy a YIG filter and then only ever park it on six currents.
  • Radar that must tune. Split the problem. The tracking piece can be YIG; the high-power piece on the transmit side stays a cavity. See radar RF components.

The same three-way split — wide-and-slow, agile-and-noisier, fixed-and-quiet — is the oscillator comparison written for sources rather than filters. If you are pairing a YTO with a YIG preselector, read both before you budget settling.

Write the blocker scenario first

A bandpass filter must preserve the wanted band while rejecting the blocker. A notch or band-reject filter targets the unwanted frequency instead. Compare a tracking design and fixed or switched alternatives under the same frequency plan, including channels covered by a single fixed passband.

Filter comparison record — fill for each candidate and tuning point
FieldRequired conditionCandidate evidence / result
Wanted frequency range / widthFill: channels, modulation, tuning and temperature errorFill: passband coverage and clipping margin
Image / blocker positionFill: IF, LO side and unwanted frequenciesFill: rejection at each required location
Interferer levelFill: level at filter input, including prior gainFill: linearity, limiting and damage checks
Allowed loss / placementFill: budget before or after the LNAFill: installed loss and receiver impact
Readiness / switching timeFill: command sequence, alignment tolerance and deadlineFill: measured tuning or switch completion

Coordinate the record with the RF, IF and LO plan. For a moving filter, repeat loss, rejection and readiness measurements across the required band; a static plot does not establish tracking performance.

Takeaway: Select the route that meets the complete passband, blocker, power and timing record rather than a class-wide loss or Q range.

A tunable microwave filter and cavity-resonator test setup with precision RF cables

Frequently asked questions

Can I tune a cavity electrically?

Not in the sense that matters here. Production cavities are aligned with screws. Some designs add a varactor or a motor; the tuning range is a sliver of what a YIG filter covers, and the Q usually falls as you pull it. Treat a cavity as fixed unless the datasheet shows otherwise.

Why is a YIG filter so much lossier?

It is not automatically lossier under every comparison. Coupling, bandwidth, resonator count and operating frequency determine the actual loss. Compare model evidence at the same passband and rejection requirements rather than applying a generic YIG or cavity range.

Will a YIG filter reject a high-power interferer better?

Spectral rejection does not establish power tolerance. Check the model’s limiting, linearity and damage conditions at the actual input plane. The cited YIG manufacturer’s 0 to +10 dBm sphere-transfer example is not a rating for every filter; cavity power handling also requires its own specification.

When is a switched bank the real answer?

When you have a known list of bands, need cavity-like loss, and can spend switch time instead of coil settling. Continuous coverage between those bands is what you give up.

Sources

  1. Key differences between RF band reject and band pass YIG filters — Micro Lambda Wireless Accessed October 8, 2026.
  2. How to Design a Frequency-Tunable Bandpass Filter Using YIG Resonators — RF Essentials Accessed August 28, 2026.
  3. Waveguide vs Coaxial Cavity Bandpass Filters — RF Essentials Accessed August 28, 2026.
  4. The Role of the Preselector Filter in a Receiver Front End — RF Essentials Accessed August 28, 2026.

About the author

Editor, RF and microwave components

Editor of MicroSource Insights. Sets the sourcing standard each guide is held to, and owns the correction path when a published claim proves wrong.