TFA Marginal Integration VI
- Updated2024-07-30
- 4 minute(s) read
Computes the marginal integration of a signal by integrating the spectrogram of the signal along the time axis or the frequency axis.

Inputs/Outputs
![]() spectrogram specifies the quadratic time-frequency representation of a signal. Use the Time Frequency Spectrogram VIs to compute the spectrogram of the signal. ![]() scale info specifies the time scale information and the frequency scale information of the time-frequency representation. ![]() error in describes error conditions that occur before this node runs. This input provides standard error in functionality. ![]() frequency marginal integral returns the result of integrating the spectrogram along the time axis, or the integral of each column of spectrogram. frequency marginal integral is equivalent to the smoothed power spectrum of the signal. The power spectrum reveals how the power of the signal changes over frequency. The following equation defines the frequency marginal integration:
![]() time marginal integral returns the result of integrating the spectrogram along the frequency axis, or the integral of each row of spectrogram. time marginal integral is equivalent to the smoothed instantaneous power of the signal. The instantaneous power reveals how the power of the signal changes over time. The following equation defines the time marginal integration:
![]() error out contains error information. This output provides standard error out functionality. |
TFA Marginal Integration Details
The spectrogram can result from any Time Frequency Spectrogram VI.
If you use the Wigner-Ville Distribution to compute the marginal integration, you can prove that
and
Examples
Refer to the Marginal Condition VI in the labview\examples\Time Frequency Analysis\TFAFunctions directory for an example of using the TFA Marginal Integration VI.