Frequency modulation (FM) is the encoding of information in either analog or digital form into a carrier wave by variation of its instantaneous frequency in accordance with an input signal. This is typically accomplished using radio waves.
Frequency modulation requires a wider bandwidth than amplitude modulation by an equivalent modulating signal, but this also makes the signal more robust against interference. Frequency modulation is also more robust against simple signal amplitude fading phenomena. As a result, FM was chosen as the modulation standard for high frequency, high fidelity radio transmission: hence the term "FM radio".
The harmonic distribution[?] of a simple sine wave[?] signal modulated by another sine wave signal can be represented with Bessel functions - this provides a basis
for a mathematical understanding of frequency modulation in the frequency domain.
A rule of thumb, Carson's rule states that nearly all the power of a frequency modulated signal lies within a bandwidth of
- <math>2\Delta f+f_m</math>
where Δf is the peak instantaneous deviation of the carrier from the centre frequency and fm is the highest modulating frequency.
Note that frequency modulation can be regarded as a special case of phase modulation where the carrier phase modulation is the time integral of the FM modulating signal.
Frequency shift keying (FSK) refers to the simple case of frequency modulation by a simple signal with only two states, such as in Morse code or radio-teletype applications.
Manchester coding may be regarded as a simple version of frequency shift keying, where the high and low frequencies are respectively double and the same as the bit rate, and the bit transitions are synchrounous with carrier transitions.
When used in supervisory signaling in telephony, the term frequency-change signaling has been used to describe frequency modulation.
The phrase frequency-modulated, an adjective, should have a hyphen.
See also:
- modulation for a list of other modulation techniques
