What is receiver desensitisation?
Desensitisation, or desense, is the loss of receiver sensitivity that happens when unwanted power lands in the receiver passband and raises its effective noise floor. The receiver does not need to be tuned to the interferer; broadband transmitter noise or reciprocal mixing raises the floor across the band. The rise in the noise floor, in dB, is exactly the sensitivity the receiver loses.
How is desense calculated?
It is a power sum. If the receiver noise floor is N and the interference power in the same bandwidth is I, the effective noise floor becomes 10·log(10^(N/10) + 10^(I/10)), and the desense is the difference from N, which works out to 10·log(1 + 10^((I − N)/10)). An interferer 6 dB below the floor gives about 1 dB of desense, one equal to the floor gives 3 dB, and one well above the floor gives desense roughly equal to how far above the floor it is.
What causes desense at a colocated site?
The two dominant causes are transmitter broadband noise and reciprocal mixing. A nearby transmitter emits wideband noise that falls on the victim receive frequency even though the transmitter is on another channel, and that noise adds directly to the receiver floor. Separately, a strong off-channel carrier beats against the receiver local-oscillator phase noise to create in-band noise. This tool models both, plus the general case of any measured in-band interferer.
How much isolation do I need between a colocated transmitter and receiver?
Enough to bring the transmitter noise at the receive frequency below the level that produces your allowable desense. The tool works this out directly: give it a desense budget, the transmitter power and its broadband noise density, and it returns the transmitter to receiver isolation required, along with the margin against the isolation you already have. Isolation can come from antenna separation, transmitter and receiver filtering, or a duplexer.
How does desense affect coverage range?
Desense reduces sensitivity dB for dB, which shortens the usable range. For a power-law path loss the range shrinks to 10^(−D/(10n)) of its original value, where D is the desense and n is the path-loss exponent. At a suburban exponent of about 3.5, 1 dB of desense costs roughly 6 percent of range and 3 dB costs about 18 percent. The tool reports this as an estimate with an explicit propagation assumption, not a coverage prediction.
Who is this tool for?
Systems integrators, site engineers and radio technicians who install and coordinate colocated radio systems, rather than receiver circuit designers. Everything here is about predicting, budgeting and curing desense in a deployed system: noise floor, interference, isolation and coverage impact. It does not model receiver front-end circuit design.
Does any data leave my browser?
No. The calculator runs entirely in your browser. No site data, transmitter figures or measurements are submitted to a server, which suits commercially confidential work and any environment where information security policy prohibits sending engineering data to third party services.