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| MODWT× | Transformada wavelet discreta× | |
|---|---|---|
| Camp | Sèries temporals | Sèries temporals |
| Família | Process / pipeline | Process / pipeline |
| Any d'origen≠ | 1995 | 1992 |
| Autor original≠ | Donald B. Percival | Ingrid Daubechies |
| Tipus≠ | Non-decimated multiresolution decomposition | Hierarchical signal decomposition |
| Font seminal≠ | Percival, D. B., & Walden, A. T. (1995). Wavelet Methods for Time Series Analysis. Cambridge University Press. link ↗ | Daubechies, I. (1992). Ten Lectures on Wavelets. SIAM. DOI ↗ |
| Àlies | MODWT, Stationary wavelet transform, Undecimated DWT | DWT, Daubechies wavelets, Haar wavelet |
| Relacionats≠ | 2 | 1 |
| Resum≠ | The maximal overlap discrete wavelet transform (MODWT) is a translation-invariant wavelet decomposition method that addresses a key limitation of the standard DWT: lack of shift invariance. Introduced by Percival and Walden (1995), MODWT applies the same wavelet filters at each scale without downsampling, producing an undecimated decomposition. Each detail and approximation coefficient array maintains the full length of the input signal, enabling both robust multi-scale analysis and translation-invariant feature extraction. | The discrete wavelet transform (DWT) is a fast, computationally efficient method for decomposing signals into different frequency and time components using orthogonal or biorthogonal wavelet functions. Developed rigorously by Ingrid Daubechies (1992) and built on Mallat's multiresolution decomposition theory (1989), the DWT employs filter banks to recursively split a signal into approximation (low-frequency) and detail (high-frequency) components. It has become the foundation for signal processing applications ranging from compression to feature extraction. |
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