L
Lahcène Mitiche
Researcher at École Normale Supérieure
Publications - 41
Citations - 227
Lahcène Mitiche is an academic researcher from École Normale Supérieure. The author has contributed to research in topics: Reduction (complexity) & Model order reduction. The author has an hindex of 8, co-authored 38 publications receiving 184 citations.
Papers
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Journal ArticleDOI
Medical image denoising using dual tree complex thresholding wavelet transform and Wiener filter
TL;DR: The results proved that the denoised images using DTCWT (Dual Tree Complex Wavelet Transform) with Wiener filter have a better balance between smoothness and accuracy than the DWT and are less redundant than SWT (StationaryWavelet Transform).
Journal ArticleDOI
Multivariable Systems Model Reduction Based on the Dominant Modes and Genetic Algorithm
TL;DR: The aim of this letter is the construction of a new model order reduction algorithm generalized to the multi-input/multi-output systemsmodel order reduction, essentially based on the complete order model dominant modes retention, which results in an optimal approximant of lower order.
Proceedings ArticleDOI
Medical image denoising using dual tree complex thresholding wavelet transform
TL;DR: A denoising approach basing on dual tree complex wavelet and shrinkage and results proved that the denoised images using DTCWT have a better balance between smoothness and accuracy than the DWT and are less redundant than SWT (Stationary Wavelet Transform).
Proceedings ArticleDOI
Comparative study of model reduction schemes - application to the digital filters synthesis
TL;DR: A comparative study of recent methods for simplifying large-scale systems via low-order models, such as the Schur, the balanced realizations, thebalanced gains, and the optimal aggregation approaches that are group under the nomination of internal projections, defining a new class of model reduction scheme.
Proceedings ArticleDOI
Model reduction for descriptor systems
TL;DR: Two SVD-based techniques to construct different types of lower degree approximants of a singular system are presented, enabling to preserve the key properties of the original system, such as stability, and give a quantization of approximation error.