What is third-order intercept point (IP3)?
The third-order intercept point is the extrapolated power level at which the third-order intermodulation products of a two-tone test would equal the fundamental output. It is quoted at the input (IIP3) or output (OIP3 = IIP3 + gain). From one measurement: IIP3 = Pin + ΔP/2, where ΔP is the difference in dB between each output fundamental and the IM3 product.[1][2]
How is a two-tone test performed?
Two equal-amplitude tones at f1 and f2 are combined with good isolation (to avoid generating IM in the sources) and applied to the device. IM3 products appear at 2f1 − f2 and 2f2 − f1. The measurement should be made in the region where IM3 rises 3 dB per dB, well below compression, and the analyzer’s own distortion must be checked by changing its input attenuation.[3]
How do you cascade IIP3?
With linear powers: 1/IIP3tot ≈ 1/IIP31 + G1/IIP32 + G1G2/IIP33 + …. Unlike noise, later stages dominate linearity because preceding gain drives them harder. This tension between noise (wants early gain) and linearity (wants little early gain) is the central trade-off of receiver line-ups.[1]
How is IP3 related to P1dB?
For a memoryless third-order polynomial, the input 1 dB compression point is about 9.6 dB below IIP3. Real devices often deviate by several dB, so both should be measured.[1]
What about IP2?
The second-order intercept IIP2 is defined analogously with products at f1 ± f2, slope 2 dB/dB: IIP2 = Pin + ΔP. It is critical in direct-conversion receivers where f1 − f2 falls at baseband.[1]
Frequently asked questions
Is a higher IP3 better?
Yes; higher IP3 means lower intermodulation for a given input.
Can IP3 actually be reached?
No; it is an extrapolation. Devices compress long before.
What is a typical LNA IIP3?
It varies widely; discrete LNAs commonly range from about −10 to +10 dBm IIP3.
See also
References
Online sources accessed October 21, 2026; printed works cited by edition. See all sources.
- “RF Microelectronics, 2nd ed.”. B. Razavi, Prentice Hall. 2012.
- “Microwave Engineering, 4th ed.”. D. M. Pozar, Wiley. 2012.
- “Spectrum Analysis Basics (Application Note 150)”. Keysight Technologies. application note.