Structs

struct RealFFT

Real-valued FFT implementation using Cooley-Tukey algorithm.

If you're looking to create an FFT-based FX, look to the FFTProcessable trait used in conjunction with FFTProcess instead. This struct is a lower-level implementation that provides FFT and inverse FFT on fixed windows of real values. FFTProcessable structs will enable you to send audio samples (such as in a custom struct's .next() fn) into and out of an FFT, doing some manipulation of the magnitudes and phases in between. (FFTProcessable has this RealFFT struct inside of it.)

Traits: AnyType, Copyable, Movable, UnknownDestructibility

RealFFT Parameters

Name	Type	Description
size	Int	Size of the FFT (must be a power of two).
num_chans	Int	Number of channels for SIMD processing.

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RealFFT Functions

struct RealFFT . fn init

Initialize the RealFFT struct. All internal buffers and lookup tables are set up here based on the Parameters. fn init Signature

__init__(out self)

fn init Returns : Self

Static Method

This is a static method.

struct RealFFT . fn fft

fn fft Signature

fft(mut self, input: List[SIMD[DType.float64, num_chans]])

fn fft Arguments

Name	Type	Default	Description
input	List	—	—

struct RealFFT . fn fft

fn fft Signature

fft(mut self, input: List[SIMD[DType.float64, num_chans]], mut mags: List[SIMD[DType.float64, num_chans]], mut phases: List[SIMD[DType.float64, num_chans]])

fn fft Arguments

Name	Type	Default	Description
input	List	—	—
mags	List	—	—
phases	List	—	—

struct RealFFT . fn ifft

fn ifft Signature

ifft(mut self, mut output: List[SIMD[DType.float64, num_chans]])

fn ifft Arguments

Name	Type	Default	Description
output	List	—	—

struct RealFFT . fn ifft

fn ifft Signature

ifft(mut self, mags: List[SIMD[DType.float64, num_chans]], phases: List[SIMD[DType.float64, num_chans]], mut output: List[SIMD[DType.float64, num_chans]])

fn ifft Arguments

Name	Type	Default	Description
mags	List	—	—
phases	List	—	—
output	List	—	—

Functions

(Functions that are not associated with a Struct)

fn log2_int

Compute log base 2 of an integer (assuming n is power of 2).

Signature

log2_int(n: Int) -> Int

Arguments

Name	Type	Default	Description
n	Int	—	—

Returns

Type: Int

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