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Reciprocal Mixing

You have a high-quality HF transceiver with a noise figure of 15 dB and an impressive IP3 specification. You also have an inexpensive software-defined radio with a noise figure of only 5 dB. On a quiet Tuesday morning with a clear band, the SDR hears weak signals better — its lower noise figure means a lower noise floor. But on a crowded Saturday during a major contest, with dozens of strong signals filling the 40-meter band, the expensive transceiver suddenly performs dramatically better. Weak DX that the SDR can barely detect is solid copy on the transceiver. What's happening?

The answer is reciprocal mixing — a phenomenon caused by phase noise in the receiver's local oscillator. It is one of the most important and least-understood limits on real-world receiver performance, and it explains why the Sherwood Engineering receiver rankings list phase noise as one of the two most critical receiver parameters (alongside IP3). Understanding reciprocal mixing will fundamentally change how you think about receiver specifications.

What you will learn: What reciprocal mixing is and why it occurs; what phase noise is and how it is specified; the step-by-step mechanism by which strong signals create a noise floor through reciprocal mixing; how to calculate the noise floor contribution from a strong interferer; why phase noise matters more than noise figure on crowded bands; how reciprocal mixing differs from IMD; and why many low-cost SDRs perform poorly in the presence of strong signals.

What Is Reciprocal Mixing?

In a superheterodyne receiver, the job of the first mixer is to multiply the incoming RF signal by a local oscillator (LO) signal to produce a difference frequency — the intermediate frequency (IF). If you are tuned to 14.200 MHz with a 9 MHz IF, the LO runs at 23.200 MHz. The mixer output contains 14.200 × 23.200 = 9.000 MHz (the IF) and other products that are rejected by the IF filter.

In an ideal receiver, the LO would be a perfectly clean sine wave — a single spectral line at exactly 23.200 MHz with no energy at any other frequency. Real oscillators are never that clean. They have phase noise — tiny, random fluctuations in the instantaneous frequency of the oscillator that spread energy into sidebands around the LO frequency. On a spectrum analyzer, a real oscillator looks like a peak with a noise skirt spreading out on both sides.

Reciprocal mixing occurs when a strong off-channel signal mixes with the LO's phase noise rather than with the clean LO carrier. The result is that the strong signal's energy, spread by the LO phase noise, appears as a broad noise pedestal in the IF passband — right where your desired weak signal lives. The strong signal does not need to be in your passband. It just needs to be at a frequency offset from your desired signal that matches a region of significant LO phase noise.

Here is the key insight: your desired signal is typically 50–80 dB weaker than the strong interferer. The LO phase noise at the offset of the strong signal might be −120 to −130 dBc/Hz. But if the strong signal is at −30 dBm and the phase noise at that offset is −120 dBc/Hz, the noise pedestal generated in the IF is at −30 + (−120) = −150 dBm/Hz. In a 2.4 kHz SSB bandwidth (which is 33.8 dB·Hz), this becomes −150 + 33.8 = −116 dBm. That may be well above your noise floor, completely swamping the weak signal you were trying to copy.

Diagram showing how phase noise causes reciprocal mixing. Left panel: clean oscillator spectrum — narrow LO spike. Right panel: phase-noisy oscillator — LO spike with noise skirts spreading out on both sides. Below each: the result after mixing with a strong off-channel signal. Clean LO: the strong signal mixes to a clean spike at the IF. Noisy LO: the strong signal mixes with LO phase noise and creates a broad noise pedestal that buries a weak desired signal at the IF. The weak desired signal is shown below the reciprocal mixing noise. White background, © Ham Radio Base lower right.

Left: a clean LO translates signals correctly — the strong signal becomes a clean IF spike. Right: a noisy LO spreads the strong signal's energy into a noise pedestal across the IF passband, burying the desired weak signal.

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Phase Noise — What It Is and Why It Exists

Every oscillator — whether it is a free-running LC circuit, a crystal oscillator, a voltage-controlled oscillator (VCO), or a phase-locked loop (PLL) — has some degree of phase noise. Phase noise arises from fundamental physical processes that cannot be entirely eliminated:

  • Thermal noise (Johnson noise) in the oscillator's components — particularly the resistive losses in the tank circuit or crystal resonator — creates random fluctuations in the oscillator's energy that translate into phase fluctuations.
  • Flicker noise (1/f noise) in the active device (transistor or amplifier) modulates the oscillator's phase at low offset frequencies.
  • Reference oscillator quality in a PLL — the phase noise of the reference crystal is multiplied up by 20×log10(N) dB when the PLL multiplies the reference frequency by N.
  • Loop filter bandwidth in a PLL — a narrow loop filter passes less reference phase noise but allows more VCO free-running phase noise to appear at larger offsets.

Phase noise is specified as a power spectral density (noise power per unit bandwidth) normalized to the carrier power. The unit is dBc/Hz (decibels below carrier per hertz). A specification of "−120 dBc/Hz at 1 kHz offset" means that the noise power in a 1 Hz bandwidth, measured 1 kHz away from the carrier, is 120 dB below the carrier power. Lower (more negative) numbers are better — they mean less noise in the sidebands.

Phase noise is measured at specific offset frequencies from the carrier. The phase noise floor typically improves (becomes lower) as the offset from the carrier increases, following a profile that includes regions dominated by flicker noise close in, thermal noise floor further out, and a flat thermal noise floor at very large offsets. For HF amateur radio, the critical offset range is 1 kHz to 30 kHz — the range over which strong adjacent-channel signals will cause reciprocal mixing problems.

Oscillator Type Typical Phase Noise at 1 kHz offset Typical Phase Noise at 10 kHz offset
High-quality TCXO (temperature-compensated crystal oscillator) −140 to −150 dBc/Hz −155 to −160 dBc/Hz
Good OCXO (oven-controlled crystal oscillator) −145 to −155 dBc/Hz −160 to −165 dBc/Hz
High-performance PLL synthesizer (HF transceiver) −130 to −145 dBc/Hz −145 to −155 dBc/Hz
Typical PLL synthesizer (mid-range transceiver) −120 to −130 dBc/Hz −135 to −145 dBc/Hz
Low-cost RTL-SDR (original) −100 to −110 dBc/Hz −115 to −125 dBc/Hz
RTL-SDR V3 with TCXO −110 to −115 dBc/Hz −125 to −130 dBc/Hz
High-end DX receiver LO −145 to −155 dBc/Hz −160 to −165 dBc/Hz

The Reciprocal Mixing Mechanism Step by Step

To understand reciprocal mixing, you need to think about what the mixer actually does. The mixer's output is the mathematical product of its two input signals. If the RF input contains both your desired signal and a strong nearby signal, and the LO contains both the clean LO carrier and its phase noise sidebands, then the mixer output contains all possible products of these components.

Consider the four products that matter:

  1. Desired signal × clean LO → desired signal translated to the IF at the correct frequency. This is the signal you want.
  2. Strong interferer × clean LO → strong interferer translated to the IF at a frequency determined by the offset from the LO. If the IF filter rejects this frequency, no problem.
  3. Desired signal × LO phase noise → a small noise skirt around the desired signal in the IF. Usually small enough to ignore.
  4. Strong interferer × LO phase noise → this is the problem. The strong interferer mixes with every sideband component of the LO phase noise, spreading the strong signal's energy across a range of IF frequencies. If any of this noise pedestal falls within the IF passband, it raises the noise floor at the desired signal's IF frequency.

The critical point is in step 4. The strong interferer is, say, 50 dB stronger than the desired signal. The LO phase noise at the offset equal to the spacing between the two signals is, say, −120 dBc/Hz. The noise pedestal from the strong interferer, expressed per unit bandwidth, is:

N_RM (dBm/Hz) = P_interferer (dBm) + Phase_Noise (dBc/Hz at the offset)

This formula shows that the reciprocal mixing noise floor is determined by both the strength of the interfering signal and the phase noise at the relevant offset. A stronger interferer or worse phase noise both make the problem worse.

Calculating the Reciprocal Mixing Noise Floor

With the formula established, let's work through a realistic example that shows exactly how much reciprocal mixing can degrade receiver performance.

Worked Example: Reciprocal Mixing Noise Floor

Receiver A (budget): Phase noise at 5 kHz offset = −110 dBc/Hz
Receiver B (high-performance): Phase noise at 5 kHz offset = −135 dBc/Hz

Scenario: A strong station at −30 dBm is 5 kHz away from your desired signal. You are trying to copy a weak signal in a 2.4 kHz SSB bandwidth (BW factor = 10 × log10(2400) = 33.8 dB·Hz).

Receiver A:

N_RM per Hz = −30 + (−110) = −140 dBm/Hz

N_RM in 2.4 kHz bandwidth = −140 + 33.8 = −106.2 dBm

Thermal noise floor in 2.4 kHz, with NF = 5 dB: −174 + 33.8 + 5 = −135.2 dBm

Reciprocal mixing noise is −106 dBm vs thermal noise floor of −135 dBm: the reciprocal mixing noise is 29 dB ABOVE the thermal noise floor. Your noise floor has risen by 29 dB from reciprocal mixing alone.

Receiver B:

N_RM per Hz = −30 + (−135) = −165 dBm/Hz

N_RM in 2.4 kHz bandwidth = −165 + 33.8 = −131.2 dBm

Thermal noise floor, with NF = 15 dB: −174 + 33.8 + 15 = −125.2 dBm

Reciprocal mixing noise is −131 dBm, which is 6 dB BELOW the thermal noise floor. Reciprocal mixing adds negligible noise.

Conclusion: Receiver A has a lower noise figure (5 dB vs 15 dB) but its poor phase noise makes it nearly 30 dB worse than Receiver B in the presence of the strong signal. On a quiet band, A hears slightly better. On a crowded band, B hears dramatically better.

This example is not hypothetical. It describes the real-world performance difference between a low-cost SDR and a high-quality HF transceiver, or between a budget radio and a high-performance contest receiver. The thermal noise figure advantage of the cheaper receiver becomes irrelevant on a crowded band because reciprocal mixing from the many strong signals dominates the effective noise floor.

The formula can also be rearranged to find the minimum spacing at which a given strong signal will no longer cause problems, or to determine what phase noise specification is needed to keep reciprocal mixing below the thermal noise floor for a worst-case input signal. For most HF amateur radio applications, a phase noise specification of better than −130 dBc/Hz at 1 kHz offset and −145 dBc/Hz at 10 kHz offset is needed for good performance on crowded bands.

Phase Noise vs Noise Figure — Which Matters More?

Both phase noise and noise figure limit receiver performance, but in different operating conditions. Understanding which one dominates in a given situation helps you make better equipment decisions.

Noise figure dominates when:

  • The operating band is quiet (no strong nearby signals)
  • You are listening for extremely weak signals (EME, satellite, meteor scatter)
  • You are operating in a remote location away from other amateurs and broadcast stations
  • The receiving antenna is small and the thermal noise of the environment is low

Phase noise dominates when:

  • You are operating on a crowded HF band (40m or 80m during contests)
  • There are strong nearby stations — neighboring amateurs, broadcast stations, or beacon transmitters
  • You are at a multi-operator site (Field Day, DXpedition, contest station)
  • You are using a software-defined radio with a relatively poor local oscillator

The crossover point — where reciprocal mixing noise equals thermal noise floor noise — depends on the phase noise of the receiver and the level of the strong nearby signal. For most modern HF transceivers on a moderately busy 40-meter band, reciprocal mixing is the dominant noise source once there are more than a handful of strong signals on the band.

A receiver with a noise figure of 12–15 dB but excellent phase noise of −145 dBc/Hz at 1 kHz will perform dramatically better than a receiver with NF = 3 dB but phase noise of −115 dBc/Hz at 1 kHz on a crowded band. This is why high-performance DX receivers often sacrifice some sensitivity (higher NF) in order to achieve outstanding phase noise performance — and why their operators consistently report superior performance on crowded bands even when a budget SDR appears to show lower noise on an empty band.

Reciprocal Mixing vs IMD — Similar Effects, Different Causes

Both reciprocal mixing and intermodulation distortion (IMD) raise the apparent noise floor when strong signals are present, and both can cause a desired weak signal to become unreadable. They are distinct phenomena with different causes, and telling them apart is important because the remedies differ.

Property Reciprocal Mixing Third-Order IMD
Cause LO phase noise mixing with a strong off-channel signal Third-order nonlinearity in mixer or LNA creating new frequencies
Effect Broad noise pedestal across a range of frequencies near the strong signal Specific spurious signals at predictable frequencies (2f1−f2, 2f2−f1)
How many signals needed? One strong signal is sufficient to generate a noise pedestal Requires two or more signals
Spectral signature Broad, diffuse noise floor elevation near the strong signal Discrete tones at specific frequencies
Test to distinguish Remove the strong signal — noise pedestal drops immediately. Still present with only one strong signal. Remove either of the two signals — the IMD product disappears. Requires both signals.
Remedy Better LO (improved phase noise); reduce strong signal level Better IP3; reduce input level; bandpass filter before front end
Worsens with input level? Yes — linearly (1 dB of stronger signal = 1 dB worse noise floor) Yes — much faster (1 dB of stronger signal = 3 dB worse IMD product)

In practice, on a crowded HF band, both mechanisms are often operating simultaneously. High-performance receivers reduce both by combining excellent phase noise with high IP3. Budget receivers and SDRs often suffer from both simultaneously, which is why their real-world performance on busy bands is much worse than their headline NF and sensitivity figures might suggest.

A quick test to determine which mechanism is dominant: tune to a strong known signal and note the apparent noise floor at a known offset. Then back off the strong signal by 10 dB and observe the change. If the noise floor drops by approximately 10 dB, reciprocal mixing dominates (linear relationship). If it drops by approximately 30 dB, IMD dominates (cubic relationship). If it drops by something in between, both are contributing.

SDR Receivers and Phase Noise

Software-defined radio receivers based on low-cost chips like the RTL2832U (used in RTL-SDRs) have become popular tools in amateur radio for satellite work, spectrum monitoring, and wide-band signal scanning. They offer remarkable capability at low cost. However, their local oscillators are significantly noisier than those in quality HF transceivers, which limits their performance on crowded HF bands.

The original RTL-SDR dongles used a simple crystal-based LO reference with no temperature compensation, resulting in phase noise in the range of −100 to −110 dBc/Hz at 1 kHz offset. This is 30–40 dB worse than a good HF transceiver. On a crowded 40-meter evening with dozens of strong signals, the RTL-SDR's waterfall display can show a dramatically elevated noise floor as each strong signal contributes a noise pedestal through reciprocal mixing.

The RTL-SDR V3 and similar improved models include a temperature-compensated crystal oscillator (TCXO), which improves phase noise to approximately −110 to −115 dBc/Hz at 1 kHz — still significantly worse than a quality transceiver but meaningfully better than the original design. Higher-end SDR platforms (SDRplay, Airspy, Hermes-Lite) use better oscillator designs and typically achieve −120 to −130 dBc/Hz, approaching the performance of mid-range HF transceivers.

Adding an external upconverter ahead of an RTL-SDR for HF operation can improve or worsen phase noise depending on the design of the upconverter's local oscillator. A high-quality upconverter with a low-phase-noise LO can actually improve the overall system phase noise compared to operating the SDR directly at HF frequencies.

Receiver Specifications and Phase Noise

Most receiver manufacturers specify phase noise at the antenna terminals — that is, the input-referred reciprocal mixing performance as seen from the antenna. This is the most useful form of the specification because it tells you directly what level of strong signal at a given offset will cause reciprocal mixing problems at a given level.

The Sherwood Engineering receiver ranking database (available online) is one of the most referenced sources for real-world receiver performance. It rates receivers primarily on two parameters: IP3 (large-signal dynamic range) and phase noise (reciprocal mixing dynamic range). Both are measured at 2 kHz and/or 5 kHz offsets. The combination of these two parameters — called the "dynamic range" in Sherwood's terminology — is a much better predictor of real-world performance on crowded HF bands than the manufacturer's noise figure specification.

When evaluating a receiver for purchase, check both the Sherwood phase noise measurement (if available) and the manufacturer's IP3 specification. A receiver that excels in both parameters will perform well across all operating environments. A receiver that trades one for the other will show its weakness when operating conditions are not in its favor.

Frequently Asked Questions

My SDR looks terrible on 40m during contests but fine when the band is quiet — is this phase noise?

Almost certainly, yes. This is the classic symptom of reciprocal mixing: when many strong signals are present, each one mixes with the LO phase noise and contributes a broad noise pedestal that raises the effective noise floor of the SDR's IF. On a quiet band with few strong signals, the noise pedestals are small relative to the thermal noise floor and the SDR performs close to its headline sensitivity figure. On a crowded contest band with dozens of strong signals, each one contributes its own noise pedestal, and the cumulative effect can raise the noise floor by 20–40 dB above the thermal limit. Low-cost SDRs have significantly worse phase noise than quality HF transceivers, which is why this problem is especially pronounced with RTL-SDR and similar hardware. Upgrading to an SDR platform with a better local oscillator design, or using an external upconverter with a low-phase-noise LO, can improve the situation substantially.

My expensive receiver has a noise figure of 15 dB but my cheap SDR has a noise figure of 5 dB. Why does the expensive one hear better?

On a crowded band, phase noise dominates over noise figure, and the expensive receiver almost certainly has far better phase noise than the cheap SDR. A 10 dB worse noise figure means the thermal noise floor is 10 dB higher — a real disadvantage on a truly quiet band. But if the SDR's phase noise is 30 dB worse than the expensive receiver's, then every strong signal on the band creates a noise pedestal that raises the SDR's effective noise floor by 30 dB more than the receiver's. The noise figure advantage of the SDR (10 dB) is completely overwhelmed by the phase noise disadvantage (30 dB). On an empty band at 2 AM with no strong signals, the SDR would hear weak signals slightly better. On a busy 40-meter contest evening, the expensive receiver would be dramatically better — exactly what you observed.

How do I measure phase noise without laboratory equipment?

You can estimate the phase noise using the reciprocal mixing method with your own receiver and a known strong signal. First, find a strong signal of known power at a known offset from the frequency you want to test. Measure the noise floor (in dBm/Hz) at that test frequency with the strong signal present. Then remove the strong signal and measure the thermal noise floor (in dBm/Hz). The increase in noise floor is due to reciprocal mixing. Rearranging the formula: Phase Noise (dBc/Hz) = N_RM (dBm/Hz) − P_interferer (dBm). This requires a way to measure the absolute noise floor in dBm/Hz — an SDR with a calibrated noise figure measurement, or a spectrum analyzer. The measurement is approximate, and you must ensure the strong signal is not causing IMD (which would confuse the result), but it gives a useful estimate of phase noise at the specified offset without a dedicated phase noise analyzer.

Test Your Knowledge

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