Overview
This module accepts a real or complex input and multiplies each value by a complex exponential.
Discussion
This module multiplies the input by the complex exponential exp(j*2*pi*modBin*n/K) where modBin is an inspector parameter, K is the size of the input buffer (the FFT size) and n = 0:1:(K-1) is the sample number in the block. The only tunable parameter is modBin and K is taken from the wire size.
This module is usually used as part of frequency domain processing. The module effectively shifts the frequency spectrum right by 2*pi*modBin/K radians/sample. Alternatively, you can think of the modules as shifting by modBin FFT bins.
modBin is a floating-point value and can take on any real value including non-integer values. By default modBin = 0.25. The module supports real and complex inputs and always generates a complex output. Internally, the module generates the complex coefficients in the Set function and then applies the coefficients in the Processing function. The coefficients are an array of complex value of length blockSize:
modCoeffs[n]_real = cos(2 * pi * n * modBin / K);
modCoeffs[n]_imag = sin(2 * pi * n * modBin / K);
Type Definition
typedef struct _ModuleComplexModulate { ModuleInstanceDescriptor instance; // Common Audio Weaver module instance structure FLOAT32 modBin; // Omega of modulation coefficient equation. FLOAT32* modCoeffs; // Modulation coefficient array } ModuleComplexModulateClass;
Variables
Properties
Name | Type | Usage | isHidden | Default value | Range | Units |
modBin | float | parameter | 0 | 0.25 | Unrestricted | |
modCoeffs | float* | state | 1 | [32 x 1] | Unrestricted |
Pins
Input Pins
Name: in
Description: Real or complex input
Data type: float
Channel range: 1
Block size range: Unrestricted
Sample rate range: Unrestricted
Complex support: Real and Complex
Output Pins
Name: cmplx
Description: Complex result
Data type: float
MATLAB Usage
File Name: complex_modulate_module.m
M=complex_modulate_module(NAME) This module accepts a real or complex input and generates a complex output by multiplying input with exp(j*2*pi*modBin*n/N) Arguments: NAME - name of the module.