WA Inverse 1D Undecimated Wavelet Transform (Array) VI
- Updated2024-07-30
- 3 minute(s) read
Computes the multi-level inverse undecimated wavelet transform (UWT) and returns the reconstructed signal from the approximation coefficients and the detail coefficients. Wire data to the UWT coef input to determine the polymorphic instance to use or manually select the instance.

Inputs/Outputs
![]() UWT coef specifies the approximation coefficients and the detail coefficients for the multi-level inverse undecimated wavelet transform (UWT). You must organize the coefficients into a 2D real array starting with the approximation coefficients of the largest level at the first row followed by the detail coefficients of all levels in descending order. ![]() wavelet specifies the wavelet type of the discrete wavelet analysis. The default is db02. wavelet must be the same type as the wavelet type you selected in the WA Undecimated Wavelet Transform VI to compute UWT coef. If you used the analysis filters input of the WA Undecimated Wavelet Transform VI to specify wavelet, ignore this input and use the synthesis filters input of this VI to specify the synthesis filters of the wavelet. ![]() error in describes error conditions that occur before this node runs. This input provides standard error in functionality. ![]() synthesis filters specifies the coefficients of the lowpass synthesis filters and the highpass synthesis filters for the wavelet you specify. If you specify a value for synthesis filters, this VI ignores the settings in the wavelet input. You can use the Wavelet Design Express VI to design the analysis filters and the corresponding synthesis filters.
![]() signal returns the reconstructed signal. ![]() error out contains error information. This output provides standard error out functionality. |
Examples
Refer to the following VIs for examples of using the WA Inverse Undecimated Wavelet Transform VI:
- Undecimated Image Decomposition and Reconstruction (UWT) VI: labview\examples\Wavelet Analysis\WAGettingStarted
- Undecimated Signal Decomposition and Reconstruction (UWT) VI: labview\examples\Wavelet Analysis\WAGettingStarted