See: Description
Class  Description 

BartlettHannWindow 
A BartlettHann window function.

BartlettWindow 
A Bartlett window function.

BeatDetect 
The BeatDetect class allows you to analyze an audio stream for beats (rhythmic onsets).

BlackmanWindow 
A Blackman window function.

CosineWindow 
A Cosine window function.

DFT 
DFT stands for Discrete Fourier Transform and is the most widely used Fourier
Transform.

FFT 
FFT stands for Fast Fourier Transform.

FourierTransform 
A Fourier Transform is an algorithm that transforms a signal in the time
domain, such as a sample buffer, into a signal in the frequency domain, often
called the spectrum.

GaussWindow 
A Gauss window function.

HammingWindow 
A Hamming window function.

HannWindow 
A Hann window function.

LanczosWindow 
A Lanczos window function.

RectangularWindow 
A Rectangular window function
A Rectangular window is equivalent to using no window at all.

TriangularWindow 
A Triangular window function.

WindowFunction 
A Window function represents a curve which is applied to a sample buffer to
reduce the introduction of spectral leakage in the Fourier transform.

Fast Fourier Transform
A Fourier Transform is an algorithm that transforms a signal in the time
domain, such as a sample buffer, into a signal in the frequency domain, often
called the spectrum. The spectrum does not represent individual frequencies,
but actually represents frequency bands centered on particular frequencies.
The center frequency of each band is usually expressed as a fraction of the
sampling rate of the time domain signal and is equal to the index of the
frequency band divided by the total number of bands. The total number of
frequency bands is usually equal to the length of the time domain signal, but
access is only provided to frequency bands with indices less than half the
length, because they correspond to frequencies below the Nyquist frequency.
In other words, given a signal of length N
, there will be
N/2
frequency bands in the spectrum.
Beat (or Onset) Detection
The BeatDetect class allows you to analyze an audio stream for beats (rhythmic onsets). Beat Detection Algorithms by Frederic Patin describes beats in the following way:
The human listening system determines the rhythm of music by detecting a pseudo periodical succession of beats. The signal which is intercepted by the ear contains a certain energy, this energy is converted into an electrical signal which the brain interprets. Obviously, The more energy the sound transports, the louder the sound will seem. But a sound will be heard as a beat only if his energy is largely superior to the sound's energy history, that is to say if the brain detects a brutal variation in sound energy. Therefore if the ear intercepts a monotonous sound with sometimes big energy peaks it will detect beats, however, if you play a continuous loud sound you will not perceive any beats. Thus, the beats are big variations of sound energy.In fact, the two algorithms in this class are based on two algorithms described in that paper.
BeatDetect has two modes: sound energy tracking and frequency energy
tracking. In sound energy mode, the level of the buffer, as returned by
level()
, is used as the instant energy in each frame. Beats,
then, are spikes in this value, relative to the previous one second of sound.
In frequency energy mode, the same process is used but instead of tracking
the level of the buffer, an FFT is used to obtain a spectrum, which is then
divided into average bands using logAverages()
, and each of
these bands is tracked individually. The result is that it is possible to
track sounds that occur in different parts of the frequency spectrum
independently (like the kick drum and snare drum).
In sound energy mode you use isOnset()
to query the algorithm
and in frequency energy mode you use isOnset(int i)
,
isKick()
, isSnare()
, and
isRange()
to query particular frequnecy bands or ranges of
frequency bands. It should be noted that isKick()
,
isSnare()
, and isHat()
merely call
isRange()
with values determined by testing the algorithm
against music with a heavy beat and they may not be appropriate for all kinds
of music. If you find they are performing poorly with your music, you should
use isRange()
directly to locate the bands that provide the
most meaningful information for you.