This code computes the energy distribution of different frequency bands...

August 29, 2025 at 10:09 AM

static void compute_band_energy(float *bandE, const kiss_fft_cpx *X) { int i; float sum[NB_BANDS+2] = {0}; for (i=0;i<NB_BANDS+1;i++) { int j; int band_size; band_size = eband20ms[i+1]-eband20ms[i]; for (j=0;j<band_size;j++) { float tmp; float frac = (float)j/band_size; tmp = SQUARE(X[eband20ms[i] + j].r); tmp += SQUARE(X[eband20ms[i] + j].i); sum[i] += (1-frac)*tmp; sum[i+1] += frac*tmp; } } sum[1] = (sum[0]+sum[1])*2/3; sum[NB_BANDS] = (sum[NB_BANDS]+sum[NB_BANDS+1])*2/3; for (i=0;i<NB_BANDS;i++) { bandE[i] = sum[i+1]; } }

This code computes the energy distribution of different frequency bands from a frequency-domain signal represented by complex FFT bins (X). Here's a breakdown of its functionality:

Input Arguments:

  1. bandE: A float array to store the resulting energy values for each frequency band.
  2. X: An array of complex numbers (kiss_fft_cpx), representing the frequency-domain signal after performing an FFT.

Function Logic:

  1. Preparation:

    • sum is initialized as an array of floats with size NB_BANDS + 2 and all elements set to 0. This array will temporarily store the weighted energy values for consecutive frequency bands.
  2. Main Loop (Over Frequency Bands):

    • The outer loop iterates over all the frequency bands defined by eband20ms (a table or array that specifies the boundaries of the frequency bands in terms of FFT bin indices).
    • For each band:
      • band_size is computed as the number of FFT bins in that band: eband20ms[i+1] - eband20ms[i].
      • The inner loop iterates over the bins within the current band.
  3. Energy Computation:

    • For each FFT bin within a band:
      • The squared magnitude of the complex value (X[bin].r and X[bin].i) is computed. This corresponds to the power of the signal at that frequency bin.
      • A linear interpolation is performed using the fractional position (frac) of the bin within the band:
        • frac = (float)j / band_size, where j is the offset within the band.
        • The energy (tmp) is proportionally split between the current band (sum[i]) and the next band (sum[i+1]).
        • This smoothes the band boundaries by sharing energy between adjacent bands.
  4. Adjust Edges:

    • For smoother boundaries, some energy sharing is done between the first and second bands (sum[0] and sum[1]) and the last two bands (sum[NB_BANDS] and sum[NB_BANDS+1]).
  5. Output Assignment:

    • After processing all bands and adjusting edges:
      • The finalized energy values for the NB_BANDS bands are written to the bandE array. Only the internal bands (sum[i+1]) are considered.

Output:

The bandE array contains the energy values for NB_BANDS bands, computed by accumulating the squared magnitudes of FFT bins, with smoothing between bands.

Key Observations:

  • eband20ms defines band boundaries, likely based on perceptual or application-specific frequency ranges.
  • The energy computation is smoothed by linearly interpolating between adjacent bands.
  • Squared magnitudes (SQUARE(X.r) + SQUARE(X.i)) are used to compute the energy of each FFT bin.

Use Case:

This function is typically used in audio signal processing (e.g., in codecs or audio analysis), where the signal's energy is analyzed across perceptual frequency bands like Bark or Mel scale bands.

Generate your own explanations
Download our vscode extension
Read other generated explanations

Built by @thebuilderjr
Sponsored by beam analytics
Read our terms and privacy policy
Forked from openai-quickstart-node